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UP FP Pharmacy major obligatory subjects of the 1-2. semester - Course descriptions academic year of 2016/2017 1 University of Pécs Faculty of Pharmacy PHARMACY Major STUDY PROGRAM 2016/2017 Subjects of the 1-2. semesters (obligatory subjects and criterion requirements)

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Page 1: STUDY PROGRAM 2016/2017 Subjects of the 1-2. …. Bugyi Beáta 16 Indefinite integrals: basic integrals. Techniques of integration Dr. Bugyi Beáta 17 Integration by parts and substitutions,

UP FP Pharmacy major – obligatory subjects of the 1-2. semester - Course descriptions – academic year of 2016/2017

1

University of Pécs Faculty of Pharmacy

PHARMACY Major

STUDY PROGRAM 2016/2017

Subjects of the 1-2. semesters

(obligatory subjects and criterion requirements)

Page 2: STUDY PROGRAM 2016/2017 Subjects of the 1-2. …. Bugyi Beáta 16 Indefinite integrals: basic integrals. Techniques of integration Dr. Bugyi Beáta 17 Integration by parts and substitutions,

UP FP Pharmacy major – obligatory subjects of the 1-2. semester - Course descriptions – academic year of 2016/2017

2

1st semester

OPA-AM1 General and Inorganic Chemistry 1 _________________________________________________________________ 3

OPA-B1E Biomathematics 1 - Theory _______________________________________________________________________ 6

OPA-B1G Biomathematics 1 - Practice _______________________________________________________________________ 8

OPA-L1E Analytical Chemistry 1 - Theory __________________________________________________________________ 10

OPA-L1G Analytical Chemistry 1 - Practice __________________________________________________________________ 13

OPG-GPR Pharmaceutical Propedeutics _____________________________________________________________________ 15

OPO-GL1 Pharmaceutical Biology 1 ________________________________________________________________________ 17

OPR-ESE First Aid _____________________________________________________________________________________ 20

OPR-LAT Pharmaceutical Terminology _____________________________________________________________________ 21

2nd semester

OPA-B2E Biomathematics 2 - Theory ______________________________________________________________________ 23

OPA-B2G Biomathematics 2 - Practice ______________________________________________________________________ 25

OPA-FZ1 Physical Chemistry 1 ___________________________________________________________________________ 27

OPA-L2E Analytical Chemistry 2 - Theory __________________________________________________________________ 30

OPA-L2G Analytical Chemistry 2 - Practice __________________________________________________________________ 32

OPA-M2E General and Inorganic Chemistry 2 - Theory _________________________________________________________ 34

OPA-M2G General and Inorganic Chemistry 2 - Practice ________________________________________________________ 36

OPA-Z2E Physics-Biophysics 2 - Theory ____________________________________________________________________ 38

OPA-Z2G Physics-Biophysics 2 - Practice ___________________________________________________________________ 40

OPO-AI1 Human Anatomy, Histology and Embriology 1 _______________________________________________________ 42

OPO-GB2 Pharmaceutical Biology 2 ________________________________________________________________________ 44

ATT1-2-3-4 Physical Education 1-2-3-4 ____________________________________________________________________ 47

Page 3: STUDY PROGRAM 2016/2017 Subjects of the 1-2. …. Bugyi Beáta 16 Indefinite integrals: basic integrals. Techniques of integration Dr. Bugyi Beáta 17 Integration by parts and substitutions,

UP FP Pharmacy major – obligatory subjects of the 1-2. semester - Course descriptions – academic year of 2016/2017

3

OPA-AM1 GENERAL AND INORGANIC CHEMISTRY 1

Course director: DR. PÁL PERJÉSI, professor

Department of Pharmaceutic Chemistry

3 credit ▪ semester exam ▪ Basic module ▪ autumn semester ▪ recommended semester: 1

Number of hours/semester: 28 lectures + 0 practices + 14 seminars = total of 42 hours

Course headcount limitations (min.-max.): 5 – 50 Prerequisites:

Topic

The course includes the General Chemistry topics that are essential for pharmacy students to study the Chemistry-related subjects in the higher semesters.

Conditions for acceptance of the semester

Acknowledgement of the course is in accord with the Code of studies and Examinations. Maximum three absences can be accepted both

from lectures and seminars. Two tests will be written during the semester (on the 7th and the 12th weeks) based on the topics of the lectures

and the seminars. The result of both tests should be above 60%. One re-take chance is allowed after both tests. Evaluation of semester

performance is based on the results of the written tests.

Mid-term exams

Making up for missed classes

There is no opportunity to make up missed classes (lectures and seminars).

Reading material

- Obligatory literature

Ebbing D.D., Gammon S.D.: General Chemistry, Houghton Miffilin Co., Boston, 2009.

- Literature developed by the Department

Almási A., Kuzma M., Perjési P.: General and Inorganic Chemistry - Laboratory Techniques and Practices, University of Pécs, 2014. Electronic educational material.

- Notes

- Recommended literature

en.wikibooks.org/wiki/General_Chemistry

Lectures

1 Classification of matter. Atomic structure. Electron configuration and periodicity. The periodic table. Periodic properties.

Dr. Perjési Pál

2 Classification of matter. Atomic structure. Electron configuration and periodicity. The periodic table. Periodic properties.

Dr. Perjési Pál

3 Structure of molecules. Chemical bonding. Chemical bonding theories. Valence bond theory. Hybrid orbitals. Molecular orbital theory. Moleculas geometry.

Dr. Molnár Péter

4 Structure of molecules. Chemical bonding. Chemical bonding theories. Valence bond theory. Hybrid orbitals. Molecular orbital

theory. Moleculas geometry.

Dr. Molnár Péter

5 States of matter. The gaseous state. Gas laws. Intermolecular forces. The liquid state. The solid state. Phase transitions. Phase

diagrams.

Dr. Molnár Péter

6 States of matter. The gaseous state. Gas laws. Intermolecular forces. The liquid state. The solid state. Phase transitions. Phase

diagrams.

Dr. Molnár Péter

7 Water and the aqueous solutions. Dissolution of gases, liquids and solids in liquids. Types of electrolytes. Electrolytic

dissociation, degree of dissociation, conductivity, and their relationships

Dr. Molnár Péter

8 Water and the aqueous solutions. Dissolution of gases, liquids and solids in liquids. Types of electrolytes. Electrolytic dissociation, degree of dissociation, conductivity, and their relationships.

Dr. Molnár Péter

9 Chemical kinetics. Reaction rates. The collision theory. Rate laws and reaction mechanisms.

Dr. Molnár Péter

10 Chemical kinetics. Reaction rates. The collision theory. Rate laws and reaction mechanisms.

Dr. Molnár Péter

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UP FP Pharmacy major – obligatory subjects of the 1-2. semester - Course descriptions – academic year of 2016/2017

4

11 Chemical equilibria. LeChatelier’s principle. Protolytic reactions I. Ionization of water. The pH scale.

Dr. Lóránd Tamás

12 Chemical equilibria. LeChatelier’s principle. Protolytic reactions I. Ionization of water. The pH scale.

Dr. Lóránd Tamás

13 Protolytic reactions II. Acid-base concepts. Acid-base equilibria.

Dr. Lóránd Tamás

14 Protolytic reactions II. Acid-base concepts. Acid-base equilibria.

Dr. Lóránd Tamás

15 Buffers. Physiological buffer systems. Acid-base titrations.

Dr. Lóránd Tamás

16 Buffers. Physiological buffer systems. Acid-base titrations.

Dr. Lóránd Tamás

17 Heterogeneous equilibria. Thermodynamics and equilibrium.

Dr. Perjési Pál

18 Heterogeneous equilibria. Thermodynamics and equilibrium.

Dr. Perjési Pál

19 Colligative properties. Colloids.

Dr. Perjési Pál

20 Colligative properties. Colloids.

Dr. Perjési Pál

21 Thermochemistry. Basic thermodynamics.

Dr. Perjési Pál

22 Thermochemistry. Basic thermodynamics.

Dr. Perjési Pál

23 Electrochemistry I.

Dr. Perjési Pál

24 Electrochemistry I.

Dr. Perjési Pál

25 Electrochemistry II.

Dr. Perjési Pál

26 Electrochemistry II.

Dr. Perjési Pál

27 Complex ions and coordination compounds I. Structure and isomerism.

Dr. Perjési Pál

28 Complex ions and coordination compounds I. Structure and isomerism.

Dr. Perjési Pál

Practices

Seminars

1 The periodic table. Periodic properties.

2 The gaseous state. Kinetic theory of gases. Thermodynamic parameters, state functions.

3 Basics of thermodynamics. Internal energy and enthalpy. Entropy.

4 Chemical kinetics. Rate of reactions and reaction order. Temperature dependence of the reaction rate.

5 Homogeneous and heterogeneous chemical equilibria. Equilibrium constant. Le Chateleir principle.

6 Free energy change of chemical reactions. Thermodynamic requirements of spontaneous chemical reactions.

7 Conductivity of electrolytes. Strong and weak electrolytes.

8 Acid-base theories. (Arrhenius, Bronsted-Lowry, Lewis, Pearson)

9 Formation and stability of complexes. Theories of complex formation.

10 pH of aqueous solutions I. Hydrolysis of salts. The hydrolysis constant.

11 pH of aqueous solutions II. Buffers. Buffer capacity.

12 Galvanic cells. Electrode potential. Electrodes of first and second kind.

13 Redox potential. Thermodynamic requirements of spontaneous redox reactions.

14 Electrolysis. Decomposition voltage. Polarization.

Exam topics/questions

Written test covering the topics of the lectures and the laboratory practices. The result of the written test must be above 60%. The final

grade is based on results of the midterm tests and the written test. Maximum contribution of the results of the midterm tests to to the total score of the written test can be 25%. Participation on the first exam is compulsory.

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UP FP Pharmacy major – obligatory subjects of the 1-2. semester - Course descriptions – academic year of 2016/2017

5

Participants

Gulyás Gergely (GUGSAAP.PTE), Kulcsár Győző (KUGDAA.T.JPTE)

Page 6: STUDY PROGRAM 2016/2017 Subjects of the 1-2. …. Bugyi Beáta 16 Indefinite integrals: basic integrals. Techniques of integration Dr. Bugyi Beáta 17 Integration by parts and substitutions,

UP FP Pharmacy major – obligatory subjects of the 1-2. semester - Course descriptions – academic year of 2016/2017

6

OPA-B1E BIOMATHEMATICS 1 - THEORY

Course director: DR. LÁSZLÓ GRAMA, assistant professor

Department of Biophysics

2 credit ▪ semester exam ▪ Basic module ▪ autumn semester ▪ recommended semester: 1

Number of hours/semester: 28 lectures + 0 practices + 0 seminars = total of 28 hours

Course headcount limitations (min.-max.): 1 – Prerequisites: OPA-B1G parallel

Topic

Introduction into fundamentals and methods of mathematical analysis. Applications in the fields of physics, chemistry and biology. The course focuses on the acquisition of the basic knowledge of mathematics and special courses will introduce the special applications.

Topics discussed during the course: Definition, type and discussion of the functions. Derivatives of elementary functions, geometrical

interpretation, differentiation rules and applications. Integration. Solving basic integral problems and differential equations. Examples from physics, chemistry and biology.

Conditions for acceptance of the semester

Maximum of 25 % absence allowed

Mid-term exams

Making up for missed classes

Reading material

- Obligatory literature

- Literature developed by the Department

biofizika.aok.pte.hu

- Notes

József Belágyi, László Mátyus, Miklós Nyitrai: Mathematics, textbook

Péter Hajdu, László Grama: Selected Problems in Mathematics, problems booklet

- Recommended literature

Lectures

1 Introduction: a biological example. Variables and functions

Dr. Grama László

2 Introduction: a biological example. Variables and functions

Dr. Grama László

3 Properties of functions: monotonic, periodic, exponential and log functions. Family of standard functions

Dr. Grama László

4 Properties of functions: monotonic, periodic, exponential and log functions. Family of standard functions

Dr. Grama László

5 Limits and continuity of functions

Dr. Grama László

6 Limits and continuity of functions

Dr. Grama László

7 Sequences and series. Infinite series, test of convergence

Dr. Grama László

8 Sequences and series. Infinite series, test of convergence

Dr. Grama László

9 Rate of change and its limit. Derivatives of elementary functions. Rules of differentiation

Pirisi Katalin Erzsébet

10 Rate of change and its limit. Derivatives of elementary functions. Rules of differentiation

Pirisi Katalin Erzsébet

11 Higher order derivatives. Taylor’s expansion of functions

Pirisi Katalin Erzsébet

12 Higher order derivatives. Taylor’s expansion of functions

Pirisi Katalin Erzsébet

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UP FP Pharmacy major – obligatory subjects of the 1-2. semester - Course descriptions – academic year of 2016/2017

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13 Maximum and minimum of functions. Applications for physical problems

Pirisi Katalin Erzsébet

14 Maximum and minimum of functions. Applications for physical problems

Pirisi Katalin Erzsébet

15 Indefinite integrals: basic integrals. Techniques of integration

Dr. Bugyi Beáta

16 Indefinite integrals: basic integrals. Techniques of integration

Dr. Bugyi Beáta

17 Integration by parts and substitutions, composite functions

Dr. Bugyi Beáta

18 Integration by parts and substitutions, composite functions

Dr. Bugyi Beáta

19 Definite integral. Newton-Leibniz’s rule. Applications

Dr. Bugyi Beáta

20 Definite integral. Newton-Leibniz’s rule. Applications

Dr. Bugyi Beáta

21 Differential equations. Types of differential equations. Separable differential equations

Dr. Bugyi Beáta

22 Differential equations. Types of differential equations. Separable differential equations

Dr. Bugyi Beáta

23 Solution of first-order differential equations

Dr. Bugyi Beáta

24 Solution of first-order differential equations

Dr. Bugyi Beáta

25 Application of differential equations: chemical reactions, enzymatic reactions

Dr. Bugyi Beáta

26 Application of differential equations: chemical reactions, enzymatic reactions

Dr. Bugyi Beáta

27 Higher order differential equations. Compartment models

Dr. Bugyi Beáta

28 Higher order differential equations. Compartment models

Dr. Bugyi Beáta

Practices

Seminars

Exam topics/questions

biofizika.aok.pte.hu

Participants

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UP FP Pharmacy major – obligatory subjects of the 1-2. semester - Course descriptions – academic year of 2016/2017

8

OPA-B1G BIOMATHEMATICS 1 - PRACTICE

Course director: DR. LÁSZLÓ GRAMA, assistant professor

Department of Biophysics

2 credit ▪ midsemester grade ▪ Basic module ▪ autumn semester ▪ recommended semester: 1

Number of hours/semester: 0 lectures + 28 practices + 0 seminars = total of 28 hours

Course headcount limitations (min.-max.): 1 – Prerequisites:

Topic

Introduction into fundamentals and methods of mathematical analysis. Applications in the fields of physics, chemistry and biology. The course focuses on the acquisition of the basic knowledge of mathematics and special courses will introduce the special applications.

Topics discussed during the course: Definition, type and discussion of the functions. Derivatives of elementary functions, geometrical

interpretation, differentiation rules and applications. Integration. Solving basic integral problems and differential equations. Examples from physics, chemistry and biology.

Conditions for acceptance of the semester

Maximum of 25 % absence allowed

Mid-term exams

Making up for missed classes

Reading material

- Obligatory literature

- Literature developed by the Department

biofizika.aok.pte.hu

- Notes

József Belágyi, László Mátyus, Miklós Nyitrai: Mathematics, textbook

Péter Hajdu, László Grama: Selected Problems in Mathematics, problems booklet

- Recommended literature

Lectures

Practices

1 Introduction: a biological example. Variables and functions

2 Introduction: a biological example. Variables and functions

3 Properties of functions: monotonic, periodic, exponential and log functions. Family of standard functions

4 Properties of functions: monotonic, periodic, exponential and log functions. Family of standard functions

5 Limits and continuity of functions

6 Limits and continuity of functions

7 Sequences and series. Infinite series, test of convergence

8 Sequences and series. Infinite series, test of convergence

9 Rate of change and its limit. Derivatives of elementary functions. Rules of differentiation

10 Rate of change and its limit. Derivatives of elementary functions. Rules of differentiation

11 Higher order derivatives. Taylor’s expansion of functions

12 Higher order derivatives. Taylor’s expansion of functions

13 Maximum and minimum of functions. Applications for physical problems

14 Maximum and minimum of functions. Applications for physical problems

15 Indefinite integrals: basic integrals. Techniques of integration

16 Indefinite integrals: basic integrals. Techniques of integration

17 Integration by parts and substitutions, composite functions

18 Integration by parts and substitutions, composite functions

19 Definite integral. Newton-Leibniz’s rule. Applications

20 Definite integral. Newton-Leibniz’s rule. Applications

21 Differential equations. Types of differential equations. Separable differential equations

22 Differential equations. Types of differential equations. Separable differential equations

23 Solution of first-order differential equations

24 Solution of first-order differential equations

25 Application of differential equations: chemical reactions, enzymatic reactions

26 Application of differential equations: chemical reactions, enzymatic reactions

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UP FP Pharmacy major – obligatory subjects of the 1-2. semester - Course descriptions – academic year of 2016/2017

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27 Higher order differential equations. Compartment models

28 Higher order differential equations. Compartment models

Seminars

Exam topics/questions

biofizika.aok.pte.hu

Participants

Dr. Bugyi Beáta (BUBEAB.T.JPTE), Dr. Grama László (GRLHAAO.PTE), Pirisi Katalin Erzsébet (PIKPACT.PTE)

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UP FP Pharmacy major – obligatory subjects of the 1-2. semester - Course descriptions – academic year of 2016/2017

10

OPA-L1E ANALYTICAL CHEMISTRY 1 - THEORY

Course director: DR. IMRE HUBER, senior research fellow

Department of Pharmaceutic Chemistry

2 credit ▪ semester exam ▪ Basic module ▪ autumn semester ▪ recommended semester: 1

Number of hours/semester: 28 lectures + 0 practices + 0 seminars = total of 28 hours

Course headcount limitations (min.-max.): 5 – 65 Prerequisites: OPA-L1G parallel

Topic

Topic

Within the frame of the theoretical and practical trainings of this subject students will study the analytical approach of chemistry. This

approach is crucial for the study of almost all pharmaceutical sciences like pharmaceutical chemistry, pharmaceutical technology etc.

Students have to learn and examine the theory and practice of analytical reactions, methods, rules and calculations. Students will learn

how to identify an unknown inorganic sample in both simple and complex manner of the analysis. At the end of the semester they should

be able to know how to analyze an unknown sample for the most important cations and anions. Students should prove to demonstrate that they know how to use the theoretical knowledge in the pharmaceutical practice while finding out what their unknown sample is.

Conditions for acceptance of the semester

Maximum of 15 % absence allowed

Mid-term exams

The students will have to write two written mid-term tests. Both can be repeated one time only. The result must be above 60%,

respectively!!

Exam topics/questions

The semester is closed with a written test. In the case the result will not reach the 60% level, the student fails, she or he has to repeat the

exam. In all other cases (above 60%), the student will receive a grade from qualitative inorganic analysis, based on the results of the two

written tests and the overall result of the practical work throughout the semester (maximum score: 5 points).

The maximum number of absences is three. Above this number the acceptance of the semester is to be refused!

Making up for missed classes

Reading material

- Obligatory literature

A. Lásztity, J. Gyimesi: Qualitative Inorganic Analysis

- Literature developed by the Department

The students will receive lecture notes from the lecturer.

- Notes

- Recommended literature

1. P.W. West, M.M. Vieck, A.L. LeRosen: Qualitative Analysis and Analytical Chemical Separations

2. H F. Holtzclaw, W. R. Robinson: College Chemistry with Qualitative Analysis

Lectures

1 Definition, principles

Dr. Huber Imre

2 Topic of qualitative inorganic analysis

Dr. Huber Imre

3 Equilibrium reactions in solution

Dr. Huber Imre

4 Definition, calculations

Dr. Huber Imre

5 Classification of chemical reactions

Dr. Huber Imre

6 Electrode potentials

Dr. Huber Imre

7 Sensitivity and

Dr. Huber Imre

8 Specificity of a chemical reaction

Dr. Huber Imre

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UP FP Pharmacy major – obligatory subjects of the 1-2. semester - Course descriptions – academic year of 2016/2017

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9 Classification of the cations

Dr. Huber Imre

10 1st group of cations

Dr. Huber Imre

11 2nd group of cations

Dr. Huber Imre

12 Separation of the first two groups

Dr. Huber Imre

13 3rd group of cations I

Dr. Huber Imre

14 3rd group of cations II

Dr. Huber Imre

15 3rd group of cations III

Dr. Huber Imre

16 Separation of the 3rd group

Dr. Huber Imre

17 4th group of cations

Dr. Huber Imre

18 5th group of cations

Dr. Huber Imre

19 Classification of anions

Dr. Huber Imre

20 1st anion group

Dr. Huber Imre

21 2nd anion group I

Dr. Huber Imre

22 2nd anion group I

Dr. Huber Imre

23 3rd anion group

Dr. Huber Imre

24 3rd anion group II

Dr. Huber Imre

25 4th anion group I

Dr. Huber Imre

26 4th anion group II

Dr. Huber Imre

27 Final written test

Dr. Huber Imre

28 Summary

Dr. Huber Imre

Practices

Seminars

Exam topics/questions

1.) Definition, principles and topic of qualitative inorganic analysis. Quality assurance and control of chemical substances and active

pharmaceutical ingredients. Available reactions. Stoichiometry.

2. Equilibrium reactions in solution, definition, calculations. Acid-base theories, calculation of pH, complexes (steric structures and isomerism), precipitate formation, solubility.

3.) Classification of chemical reactions: acid-base, complex-forming, and redox reactions. Electrode potentials.

4.) Sensitivity and specificity of chemical reactions. Dilution limit, limit-concentration. Analytical equipment, methods (macro, micro, semimicro, etc.). Preliminary investigations: sample-taking, homogenization, dissolution, digestion, direct heating, flame-test, etc.

5.) Classification of the cations: 1st group of cations (Ag+, Pb2+, Hg22+, Hg2+, Cu2+, Cd2+, Bi3+).

6.) 2nd group of cations (As3+, As5+, Sb3+, Sb5+, Sn2+, Sn4+. Separation of the first two groups of cations.

7.) 3rd group of cations I. (Co2+, Ni2+, Fe2+, Fe3+, Cr3+, Mn2+, Al3+, Zn2+).

8.) 3rd group of cations II. (Co2+, Ni2+, Fe2+, Fe3+, Cr3+, Mn2+, Al3+, Zn2+). Separation of the 3rd group of cations.

9.) 4th and 5th group of cations (Ca2+, Sr2+, Ba2+; Mg2+, Li+, Na+, K+, NH4+). Separation of the 4th and 5th group. Separation of

magnesium ion from the other ions of the 5th group.

10.) Classification of the anions: 1st group of anions (CO32-, HCO3-, SO32-, S2O32-, S2- and Sx2-, SiO32-, OCl-).

11.) 2nd group of anions (IO3-, BrO3-, SO42-, PO43-, B(OH)4-, F-).

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UP FP Pharmacy major – obligatory subjects of the 1-2. semester - Course descriptions – academic year of 2016/2017

12

12.) 3rd group of anions (Cl-, Br-, I-, CN-, SCN-).

13.) 4th group of anions (NO2-, NO3-, ClO3-, ClO4-, CH3COO-). Complex analysis: cation(s) and anion(s) in the same sample. Practices

Participants

Page 13: STUDY PROGRAM 2016/2017 Subjects of the 1-2. …. Bugyi Beáta 16 Indefinite integrals: basic integrals. Techniques of integration Dr. Bugyi Beáta 17 Integration by parts and substitutions,

UP FP Pharmacy major – obligatory subjects of the 1-2. semester - Course descriptions – academic year of 2016/2017

13

OPA-L1G ANALYTICAL CHEMISTRY 1 - PRACTICE

Course director: DR. IMRE HUBER, senior research fellow

Department of Pharmaceutic Chemistry

3 credit ▪ midsemester grade ▪ Basic module ▪ autumn semester ▪ recommended semester: 1

Number of hours/semester: 0 lectures + 42 practices + 0 seminars = total of 42 hours

Course headcount limitations (min.-max.): 5 – 65 Prerequisites:

Topic

Topic

Within the frame of the theoretical and practical trainings of this subject students will study the analytical approach of chemistry. This

approach is crucial for the study of almost all pharmaceutical sciences like pharmaceutical chemistry, pharmaceutical technology etc.

Students have to learn and examine the theory and practice of analytical reactions, methods, rules and calculations. Students will learn

how to identify an unknown inorganic sample in both simple and complex manner of the analysis. At the end of the semester they should

be able to know how to analyze an unknown sample for the most important cations and anions. Students should prove to demonstrate that they know how to use the theoretical knowledge in the pharmaceutical practice while finding out what their unknown sample is.

Conditions for acceptance of the semester

Maximum of 15 % absence allowed

Mid-term exams

The knowledge and practical ability of the students will be measured by unknown tests. That means, that they will be given certain

amount (number) of unknown analytical samples to be identified by the usual chemical reactions, possible analytical methods! Every

student will have his or her own sample set for individual practical work. The result of this work must be above 70%!

Making up for missed classes

All missed practicals are to be recovered on the next meeting (next week)!

Reading material

- Obligatory literature

A. Lásztity, J. Gyimesi: Qualitative Inorganic Analysis

- Literature developed by the Department

The students will receive practical guidance from the given instructor week by week.

- Notes

- Recommended literature

Lectures

Practices

1 Laboratory regulations, safety, protection against accidents, notebook (keeping and recording), laboratory equipment and working place.

2 Safety instructions

3 Laboratory equipment

4 Investigation of the reactions of silver, lead,

5 Mercury(I) and (II),

6 Copper, cadmium and bismuth cations.

7 Study of arsenic,

8 Antimony and

9 Tin ion couples.

10 Studies about nickel, cobalt, Iron(II) and

11 Iron(III), manganese and

12 Chromium cations.

13 Written midterm test.

14 Aluminium

15 Zinc

16 Simple analysis of the 1st group

17 Simple analysis of the 2nd group

18 Simple analysis of the 3rd group

19 Calcium

20 Strontium

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UP FP Pharmacy major – obligatory subjects of the 1-2. semester - Course descriptions – academic year of 2016/2017

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21 Barium

22 Magnesium, Lithium

23 Sodium, Potassium

24 Ammonium

25 Written test II

26 Simple analysis of the 4th group

27 Simple analysis of the 4th group

28 Carbonate, Hydrocarbonate

29 Sulphite, Thiosulphate

30 Polysulphide, Silicate

31 Hypochloride, Iodate

32 Bromate, Sulfate

33 Phosphates

34 Borate, Fluoride

35 Chloride, Bromide

36 Thiocyanide

37 Iodode, Cyanide

38 Nitrite, Nitrate, Chlorate, Perchlorate, Acetate

39 Written test III

40 Complex

41 Summary

42 Closing

Seminars

Exam topics/questions

1.) Definition, principles and topic of qualitative inorganic analysis. Quality assurance and control of chemical substances and active pharmaceutical ingredients. Available reactions. Stoichiometry.

2. Equilibrium reactions in solution, definition, calculations. Acid-base theories, calculation of pH, complexes (steric structures and isomerism), precipitate formation, solubility.

3.) Classification of chemical reactions: acid-base, complex-forming, and redox reactions. Electrode potentials.

4.) Sensitivity and specificity of chemical reactions. Dilution limit, limit-concentration. Analytical equipment, methods (macro, micro, semimicro, etc.). Preliminary investigations: sample-taking, homogenization, dissolution, digestion, direct heating, flame-test, etc.

5.) Classification of the cations: 1st group of cations (Ag+, Pb2+, Hg22+, Hg2+, Cu2+, Cd2+, Bi3+).

6.) 2nd group of cations (As3+, As5+, Sb3+, Sb5+, Sn2+, Sn4+. Separation of the first two groups of cations.

7.) 3rd group of cations I. (Co2+, Ni2+, Fe2+, Fe3+, Cr3+, Mn2+, Al3+, Zn2+).

8.) 3rd group of cations II. (Co2+, Ni2+, Fe2+, Fe3+, Cr3+, Mn2+, Al3+, Zn2+). Separation of the 3rd group of cations.

9.) 4th and 5th group of cations (Ca2+, Sr2+, Ba2+; Mg2+, Li+, Na+, K+, NH4+). Separation of the 4th and 5th group. Separation of magnesium ion from the other ions of the 5th group.

10.) Classification of the anions: 1st group of anions (CO32-, HCO3-, SO32-, S2O32-, S2- and Sx2-, SiO32-, OCl-).

11.) 2nd group of anions (IO3-, BrO3-, SO42-, PO43-, B(OH)4-, F-).

12.) 3rd group of anions (Cl-, Br-, I-, CN-, SCN-).

13.) 4th group of anions (NO2-, NO3-, ClO3-, ClO4-, CH3COO-). Complex analysis: cation(s) and anion(s) in the same sample. Practices

Participants

Dr. Huber Imre (HUIRAAO.PTE), Dr. Rozmer Zsuzsanna (ROZQAAP.PTE), Gulyás Gergely (GUGSAAP.PTE)

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OPG-GPR PHARMACEUTICAL PROPEDEUTICS

Course director: DR. SZILÁRD PÁL, assistant professor

Department of Pharmacotechnology

1 credit ▪ midsemester grade ▪ Pharmaceutical science theoretical knowledge and practical skills module ▪ autumn semester ▪ recommended semester: 1

Number of hours/semester: 14 lectures + 0 practices + 0 seminars = total of 14 hours

Course headcount limitations (min.-max.): 1 – 80 Prerequisites:

Topic

This course is an introduction to the discipline of pharmaceutics (propedeutics), within pharmacist’s hierarchy, their relationship with

other healthcare workers and current specialties are also introduced. Students get a review on fundamentals and basic terms of pharmaceutics. Design and manufacture of medicine, and proper use of dosage forms is also demonstrated.

Conditions for acceptance of the semester

- students must fulfil requirements determined by the Code of Studies and Examinations

- attendance of the lectures according to the Code of Studies and Examinations

Mid-term exams

Students have to write three assessments during the semester. The first two assessments should reach together at least 60%.

The third assessments is from the whole semester’s lectures. Students have to reach 60,1 % in this case. In case of confirmed absence

from the assessment, re-take chance is possible for the student. Missing the re-take results 0 % assessment.

Making up for missed classes

Students must fulfil requirements determined by the Code of Studies and Examinations. Students have to bring a medical certificate.

Topic of missed lectures has to be made up for in the form of a short written report (approx. 1 page, font size: 12)

Reading material

- Obligatory literature

- Literature developed by the Department

- Notes

- Recommended literature

Official pharmacopoeias (Ph. Hg. VIII., Ph. Eur.)

Formulae Normales VII. (FoNo VII.)

Pharmindex Compendium

Lectures

1 Pharmacist’s hierarchy in the healthcare

Dr. Pál Szilárd

2 Characteristics of the pharmaceutical education, its structure, disciplines, career opportunities

Dr. Pál Szilárd

3 Origin of pharmacy, present and future

Dr. Pál Szilárd

4 Pharmacy as a healthcare institution

Dr. Pál Szilárd

5 Role of the pharmaceutical industry and wholesalers, drug control

Dr. Pál Szilárd

6 Mid-term written assessment

Dr. Pál Szilárd

7 Relationship between the healthcare workers (physicians, medical staff, pharmacists, nurses)

Dr. Pál Szilárd

8 Equipment in the pharmacy, appliances for the manufacture of medicines

Dr. Pál Szilárd

9 Equipment and methods for pharmaceutical measurement, concept of the pharmaceutical accuracy; preparation

Dr. Pál Szilárd

10 Mid-term written assessment

Dr. Pál Szilárd

11 Basics of preparation processes liquid

Dr. Pál Szilárd

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12 Basics of preparation processes semi-solid and solids

Dr. Pál Szilárd

13 Pharmaceutical literature, pharmacopoeias, Formulae Normales in Hungary

Dr. Pál Szilárd

14 End-year assessment

Dr. Pál Szilárd

Practices

Seminars

Exam topics/questions

Students will receive the topic lists in the Institute and/or on the website.

http://gytsz.pte.hu/?q=node/45

Participants

Dr. Pál Szilárd (PASMAAO.PTE), Rezesné dr. Börzsei Rita Judit (BORPAAO.PTE)

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OPO-GL1 PHARMACEUTICAL BIOLOGY 1

Course director: DR. KATALIN SIPOS, associate professor

Department of Pharmaceutical Biology

4 credit ▪ semester exam ▪ Pharmaceutical biology and medical theoretical knowledge module ▪ autumn semester ▪ recommended semester: 1

Number of hours/semester: 42 lectures + 1 practices + 13 seminars = total of 56 hours

Course headcount limitations (min.-max.): 5 – Prerequisites:

Topic

The 2-semester Biology course provides the essential fundamental molecular biological knowledge for the pharmaceutical students. In

the first semester students will study the structure and main functions of the living eukaryotic cells. We will discuss briefly the structural

features of prokaryotes as well as viruses. The majority of the topics will deal with the information storage and utilization of the cells, and the regulation of these processes.

Conditions for acceptance of the semester

Maximum of 25 % absence allowed

Mid-term exams

There are two mid-term exams the results of which is included in the semester exam.

Making up for missed classes

According to personal agreement

Reading material

- Obligatory literature

- Literature developed by the Department

The materials of the lectures and seminars will appear on Neptune.

- Notes

- Recommended literature

Cooper GM: The Cell: A Molecular Approach, 2nd edition, PubMed

Elliott WH, Elliott DC: Biochemistry and Molecular Biology, 3rd edition

Thompson & Thompson: Genetics in Medicine

Crai NL: Molecular Biology, Principles of Genome Function, OUP 2010

Young ID: Medical Genetics

Lectures

1 Introduction.

Dr. Sipos Katalin

2 Building blocks of the cell.

Dr. Sipos Katalin

3 Genom and gene expression.

Varga Edit

4 Tools and techniques in molecular biology I.

Poór Viktor Soma

5 Tools and techniques in molecular biology II.

Poór Viktor Soma

6 Cellular differentiation.

Poór Viktor Soma

7 Stem cells.

Poór Viktor Soma

8 The nucleus and the cellular membranes.

Dudás Réka

9 Structure of DNA.

Dr. Pandur Edina

10 Chromosomes and genomes.

Dr. Pandur Edina

11 Mitochondrium: structure and function. Mitochondrial DNA.

Dudás Réka

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12 Cytoplasmic organelles: endoplasmic reticulum, Golgi apparatus, lysosomes.

Dr. Pandur Edina

13 Replication I.

Poór Viktor Soma

14 Replication II.

Poór Viktor Soma

15 Repair mechanisms.

Poór Viktor Soma

16 Transcription in prokaryotic cells.

Dr. Sipos Katalin

17 Eukaryotic transcription: mRNA.

Dr. Sipos Katalin

18 Eukaryotic transcription: tRNA, rRNA.

Dr. Sipos Katalin

19 Regulation of transcription.

Dr. Sipos Katalin

20 Transcription factors.

Dr. Pandur Edina

21 The genetic code.

Varga Edit

22 Structure and functions of ribosomes. tRNA

Dr. Pandur Edina

23 Steps of translation.

Dr. Pandur Edina

24 Protein analysing methods I.

Nagy Laura

25 Protein analysing methods II.

Nagy Laura

26 Gene regulation: prokaryotes.

Poór Viktor Soma

27 Regulation of gene expression in eukaryotes I.

Nagy Laura

28 Regulation of gene expression in eukaryotes II.

Nagy Laura

29 Posttranslational modifications.

Poór Viktor Soma

30 Degradation of proteins.

Poór Viktor Soma

31 Intracellular trafficing of proteins: nucleus, mitochondrion.

Dr. Sipos Katalin

32 Intracellular trafficing of proteins: ER.

Dr. Sipos Katalin

33 Intracellular trafficing of proteins: Golgi, lysosomes.

Dr. Sipos Katalin

34 Antibiotics.

Nagy Laura

35 Cell cycle I

Dr. Sipos Katalin

36 Cell cycle II

Dr. Sipos Katalin

37 Mitosis I

Dr. Pandur Edina

38 Mitosis II

Dr. Pandur Edina

39 Meiosis I

Poór Viktor Soma

40 Meiosis

Poór Viktor Soma

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41 Transport through biological membranes

Dr. Sipos Katalin

42 Consultation.

Dr. Sipos Katalin

Practices

1 Preparation of biological buffers (TE, loading, PAGE, DNA isolation solutions).

Seminars

1 Macromolecules as building blocks of living cells.

2 Separation techniques.

3 Detection in molecular biology.

4 Cytoskeleton.

5 Bases of PCR.

6 Sequencing methods.

7 Transcription: summary.

8 Viruses.

9 Human Genome Project.

10 Molecular biological methods in Pharmaceutical research.

11 Intracellular targeting: summary.

12 Mechanisms of antibiotics.

13 Signal transduction: summary.

Exam topics/questions

There are no given exam questions. The topics of the exam will be the materials of lectures and seminars.

Participants

Dr. Pandur Edina (PAEFAA.T.JPTE), Dr. Sipos Katalin (SIKMAAO.PTE), Dudás Réka (DURGAAT.PTE), Nagy Laura

(NALPACT.PTE), Poór Viktor Soma (POVFAB.T.JPTE), Varga Edit (VAEQABT.PTE)

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OPR-ESE FIRST AID

Course director: DR. LAJOS BOGÁR, professor

Department of Operational Medicine

0 credit ▪ signature ▪ Criterion requirement module ▪ autumn semester ▪ recommended semester: 1

Number of hours/semester: 0 lectures + 6 practices + 8 seminars = total of 14 hours

Course headcount limitations (min.-max.): 5 – Prerequisites:

Topic

To learn how to give the temporary help to an injured or a sick person before professional medical treatment can be provided. To get familiar with the timely assistance, comprising of simple medical and life saving techniques.

Conditions for acceptance of the semester

Signature

Mid-term exams

Making up for missed classes

It is possible to make up for missed classes by appointment.

Reading material

- Obligatory literature

- Literature developed by the Department

- Notes

- Recommended literature

Göbl Gábor: Oxyológia, Medicina Könyvkiadó, Budapest, 2001.

Bogár Lajos: Érzéstelenítés - Esetfantáziák vészhelyzetekről medikusoknak és fiatal orvosoknak, Medicina Könyvkiadó, Budapest, 2010.

Bogár Lajos: Intenzív - Egy pályakezdés esetfantáziái, Akadémiai Kiadó, Budapest, 2013.

Lectures

Practices

1 Patient examination

2 Recovery position and rescue technics

3 BLS

4 BLS AED

5 First aid in trauma

6 Comatose patient

Seminars

1 First aid in general, emergency care systems

2 CPR

3 Chest and abdominal pain

4 First aid in trauma cases

5 Burns, frostbites, electrical shock

6 Poisoning

7 Stroke, head and spinal trauma

8 Convulsion, diabetes, allergy, fever

Exam topics/questions

Participants

Dr. Bátai István (BAIMABO.PTE), Dr. Bogár Lajos (BOLGAAO.PTE), Dr. Csontos Csaba (CSCSAAP.PTE), Dr. Kiss Tamás

(KITFAAO.PTE), Dr. Molnár Tihamér (MOTTAA0.PTE), Dr. Nagy Bálint János (NABGAAO.PTE), Dr. Nagy Judit (NAJFAAO.PTE), Dr. Szabó Zoltán (SZZFABP.PTE)

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OPR-LAT PHARMACEUTICAL TERMINOLOGY

Course director: GABRIELLA HÁBEL, language teacher

Department of Languages for Specific Purposes

0 credit ▪ signature ▪ Criterion requirement module ▪ autumn semester ▪ recommended semester: 1

Number of hours/semester: 0 lectures + 28 practices + 0 seminars = total of 28 hours

Course headcount limitations (min.-max.): 3 – 50 Prerequisites:

Topic

This course will enable students to acquire the basic vocabulary of pharmaceutical Latin so that they can use it creatively in their future profession. Students will become acquainted with the

- elements and formulae of prescribing,

- main categories of common medicines in Latin and English,

- routes of drug administration (absorption, inhalation, intramuscular...)

- basic terminology alluding to drug preparations (liquid, semisolid, solid),

- most frequently used abbreviations in prescriptions etc.

Conditions for acceptance of the semester

Two midterm tests

Mid-term exams

Making up for missed classes

If appropriate, making up the midterm test is possible.

Reading material

- Obligatory literature

- Literature developed by the Department

- Notes

- Recommended literature

University Script

Materials available on Neptun

Lectures

Practices

1 Introduction to pharmaceutical terminology. Significance of pharmaceutical terminology in practice. Greek and Latin word parts pertaining to drugs.

2 Introduction to pharmaceutical terminology. Significance of pharmaceutical terminology in practice. Greek and Latin word parts pertaining to drugs.

3 Routes of drug-administration (absorption, inhalation, oral, intravenous).

4 Routes of drug-administration (absorption, inhalation, oral, intravenous).

5 Drug preparations (liquid, semisolid).

6 Drug preparations (liquid, semisolid).

7 Terminology of the digestive system. Main categories of medicines and their actions concerning the gastrointestinal tract.

8 Terminology of the digestive system. Main categories of medicines and their actions concerning the gastrointestinal tract.

9 Vitamins. Classification. Terminology.

10 Vitamins. Classification. Terminology.

11 Terminology of the heart and circulation. Main categories of medicines and their actions concerning the cardiovascular system.

12 Terminology of the heart and circulation. Main categories of medicines and their actions concerning the cardiovascular system.

13 Test I.

14 Test I.

15 Terminology of the respiratory system. Main categories of medicines and their actions.

16 Terminology of the respiratory system. Main categories of medicines and their actions.

17 About asthma in a nut shell. Anti-inflammatory drugs and bronchodilators. Terminology (inhalers, nebulizers, pills).

18 About asthma in a nut shell. Anti-inflammatory drugs and bronchodilators. Terminology (inhalers, nebulizers, pills).

19 Therapeutic uses of herbal medicines. Parts of plants (nomina drogarum)

20 Therapeutic uses of herbal medicines. Parts of plants (nomina drogarum)

21 Introduction to prescriptions. Abbreviations used in prescriptions.

22 Introduction to prescriptions. Abbreviations used in prescriptions.

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23 Reading and explanations of prescriptions. Pharmaceutical terminology in case reports.

24 Reading and explanations of prescriptions. Pharmaceutical terminology in case reports.

25 Summary and repetition. Exercises.

26 Summary and repetition. Exercises.

27 Test II.

28 Test II.

Seminars

Exam topics/questions

- elements and formulae of prescribing

- main categories of common medicines in Latin and English

- routes of drug administration (absorption, inhalation, intramuscular)

- basic terminology alluding to drug preparations (liquid, semisolid, solid)

- most frequently used abbreviations in prescriptions

Participants

Hábel Gabriella (HAGTAAP.PTE)

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OPA-B2E BIOMATHEMATICS 2 - THEORY

Course director: DR. LÁSZLÓ GRAMA, assistant professor

Department of Biophysics

2 credit ▪ semester exam ▪ Basic module ▪ spring semester ▪ recommended semester: 2

Number of hours/semester: 28 lectures + 0 practices + 0 seminars = total of 28 hours

Course headcount limitations (min.-max.): 1 – Prerequisites: OPA-B1E completed + OPA-B2G parallel

Topic

Basic data handling and computer use. Exploring data by graphical and numerical characterisation. Basic concepts of probability and statistical inference. The basic methods for statistical inference most frequently used in medicine.

Conditions for acceptance of the semester

Maximum of 25 % absence allowed

Mid-term exams

Making up for missed classes

Reading material

- Obligatory literature

- Literature developed by the Department

biofizika.aok.pte.hu

- Notes

József Belágyi: Medical Biometry, textbook

- Recommended literature

Lectures

1 Introduction

Dr. Bódis Emőke

2 Introduction

Dr. Bódis Emőke

3 The applied methods, Experimental data analysis, Histogram

Dr. Bódis Emőke

4 The applied methods, Experimental data analysis, Histogram

Dr. Bódis Emőke

5 The characteristics of population and sample, Elements of standard error calculation, Probability

Dr. Bódis Emőke

6 The characteristics of population and sample, Elements of standard error calculation, Probability

Dr. Bódis Emőke

7 Discrete and continuous distributions

Dr. Bódis Emőke

8 Discrete and continuous distributions

Dr. Bódis Emőke

9 Statistical hypothesis testing: the sign test

Dr. Bódis Emőke

10 Statistical hypothesis testing: the sign test

Dr. Bódis Emőke

11 Statistical hypothesis testing: the u-test

Dr. Bódis Emőke

12 Statistical hypothesis testing: the u-test

Dr. Bódis Emőke

13 Analysis of the means with t-test

Dr. Bódis Emőke

14 Analysis of the means with t-test

Dr. Bódis Emőke

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15 The chi-squere test and its application

Dr. Hild Gábor

16 The chi-squere test and its application

Dr. Hild Gábor

17 Analysis of variance

Dr. Hild Gábor

18 Analysis of variance

Dr. Hild Gábor

19 Regression analysis

Dr. Hild Gábor

20 Regression analysis

Dr. Hild Gábor

21 Least squares principle

Dr. Hild Gábor

22 Least squares principle

Dr. Hild Gábor

23 Correlation analysis. Rank correlation

Dr. Hild Gábor

24 Correlation analysis. Rank correlation

Dr. Hild Gábor

25 Survival analysis. The logrank test

Dr. Hild Gábor

26 Survival analysis. The logrank test

Dr. Hild Gábor

27 Summary

Dr. Hild Gábor

28 Summary

Dr. Hild Gábor

Practices

Seminars

Exam topics/questions

The exam consists of problem solving related to the topics of lectures and practices, using tables and making graphs using computers.

Participants

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OPA-B2G BIOMATHEMATICS 2 - PRACTICE

Course director: DR. LÁSZLÓ GRAMA, assistant professor

Department of Biophysics

2 credit ▪ midsemester grade ▪ Basic module ▪ spring semester ▪ recommended semester: 2

Number of hours/semester: 0 lectures + 28 practices + 0 seminars = total of 28 hours

Course headcount limitations (min.-max.): 1 – Prerequisites: OPA-B1E completed

Topic

Basic data handling and computer use. Exploring data by graphical and numerical characterisation. Basic concepts of probability and statistical inference. The basic methods for statistical inference most frequently used in medicine.

Conditions for acceptance of the semester

Maximum of 25 % absence allowed

Mid-term exams

Making up for missed classes

Reading material

- Obligatory literature

- Literature developed by the Department

biofizika.aok.pte.hu

- Notes

József Belágyi: Medical Biometry, textbook

- Recommended literature

Lectures

Practices

1 Introduction

2 Introduction

3 The applied methods, Experimental data analysis, Histogram

4 The applied methods, Experimental data analysis, Histogram

5 The characteristics of population and sample, Elements of standard error calculation, Probability

6 The characteristics of population and sample, Elements of standard error calculation, Probability

7 Discrete and continuous distributions

8 Discrete and continuous distributions

9 Statistical hypothesis testing: the sign test

10 Statistical hypothesis testing: the sign test

11 Statistical hypothesis testing: the u-test

12 Statistical hypothesis testing: the u-test

13 Analysis of the means with t-test

14 Analysis of the means with t-test

15 The chi-squere test and its application

16 The chi-squere test and its application

17 Analysis of variance

18 Analysis of variance

19 Regression analysis

20 Regression analysis

21 Least squares principle

22 Least squares principle

23 Correlation analysis. Rank correlation

24 Correlation analysis. Rank correlation

25 Survival analysis. The logrank test

26 Survival analysis. The logrank test

27 Summary

28 Summary

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Seminars

Exam topics/questions

The exam consists of problem solving related to the topics of lectures and practices, using tables and making graphs using computers.

Participants

Dr. Bódis Emőke (BOEAAD.T.JPTE), Dr. Hild Gábor (HIGMAAO.PTE)

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OPA-FZ1 PHYSICAL CHEMISTRY 1

Course director: DR. GÉZA NAGY, professor

Faculty of Natural Sciences - Department of General and Physical Chemistry

2 credit ▪ semester exam ▪ Basic module ▪ spring semester ▪ recommended semester: 2

Number of hours/semester: 28 lectures + 0 practices + 0 seminars = total of 28 hours

Course headcount limitations (min.-max.): 5 – 100 Prerequisites: OPA-BM1 completed + OPA-AM1 completed

Topic

The physical chemistry deals with the basic properties and structure of the matter. It discusses the chemical properties, events, reactions

and interactions generally, using the tools of physics. This basic course on physical chemistry helps the students to understand the basic

principles of chemistry and to handle quantitatively the chemical problems. The course intends to acquaint the students with the ways of calculating some basic physical chemical properties, changes, parameters needed for successful experimental work.

The following main chapters are be discussed:

The laws of thermodynamics, and state functions

The thermo chemistry and experimental techniques

The chemical equilibrium

Properties of gases, liquids and solids, Phase transitions

Transport processes, kinetic theory of gases,

Rate distribution law

Reaction kinetics

Electrochemistry

The structure of the matter, atoms, chemical bonding

Physical chemical basis of some instrumental methods

Conditions for acceptance of the semester

The exam starts with a short written test. The students solve simple physical chemistry problems and answer basic questions about

definitions, equations. Usually 20 questions are given. If the 10 of these are answered correctly than the student gets two randomly

selected questions from the text covered in the lectures. After a short preparation time the oral section starts. The student standing in

front of a black board, using chalk presents his answers. Score from 1 to 5 can be obtained. In case of failing in the written test or

obtaining 1; the entire exam has to be repeated.

Mid-term exams

Making up for missed classes

Being absent from three lectures will be tolerated. Text book and electronic hand out matter help students to catch up.

Reading material

- Obligatory literature

1. P.W. Atkins and J. de Paula: Physical Chemistry, 8th edition, Oxford University Press 2002

2. R. A. Alberty and R.J. Silbey: Physical Chemistry, 4th edition, John Wiley 2002

3. K. J. Laidler, J. H. Meiser and B. C. Santuary: Physical Chemistry, Houghton Mifflin Company 2003

- Literature developed by the Department

The slides discussed during the lectures are given to the student as hand out in electronic form recorded on their pen drive

- Notes

The slides discussed during the lectures are given to the student as hand out in electronic form recorded on their pen drive

- Recommended literature

Chang, Physical Chemistry

Lectures

1 The scope of physical chemistry. The gas state, perfect and real gases, transport processes in gases, diffusion heat conduction, and viscosity. Heat capacity and structure in gases. The principle of corresponding states

Dr. Nagy Géza

2 Work heat and energy, basic concepts in thermodynamics, expansion work, internal energy. The first law, reversible and irreversible expansion

Dr. Nagy Géza

3 Enthalpy, Calorimetry, Thermo chemistry, Hess’s law, Kirchhoff’s law, Adiabatic changes

Dr. Nagy Géza

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4 TG, TA, DSC methods for investigation different processes, formation enthalpy

Dr. Nagy Géza

5 Heat capacity, Joule-Thomson effect, changes in internal energy

Dr. Nagy Géza

6 The second law, entropy, changing of entropy in different processes, heat pumps, the Carnot cycle

Dr. Nagy Géza

7 The third law of thermodynamics, The Helmholz and Gibbs energies, combination of the first and second Laws, the fundamental

equation

Dr. Nagy Géza

8 Phase diagrams, stability of phases, phase transition, Clausius Clapeyron equation, supercritical fluids

Dr. Nagy Géza

9 Dependence of phase stability on temperature and pressure

Dr. Nagy Géza

10 Pressure over curved surfaces, the surface tension, the Laplace equation, the Kelvin equation, capillary action

Dr. Nagy Géza

11 Partial molar quantities, the thermodynamics of mixing, chemical potential of liquids, Gibbs Duham equation, Raoult’s law, Henry’s law. Properties of liquid mixtures

Dr. Nagy Géza

12 Colligative properties, lowering of freezing point, elevation of boiling point, osmosis

Dr. Nagy Géza

13 Distillation, vapor pressure diagrams, the phase rule, liquid-liquid phase diagrams, liquid solid phase diagrams

Dr. Nagy Géza

14 Chemical equilibrium, effect of pressure and temperature on equilibrium

Dr. Nagy Géza

15 The kinetic model of gases, collision with walls and surfaces, effusion

Dr. Nagy Géza

16 The rates of chemical reactions. Basic equations in case of elementary processes. Ways of studying reaction rate, Determination of ages by reaction kinetic base

Dr. Nagy Géza

17 Rate of complex reactions, consecutive reactions, parallel reactions, reactions approaching equilibrium

Dr. Nagy Géza

18 Lindemann - Hinshelwood mechanism, steady state, rate laws of chain reaction, explosions,

Dr. Nagy Géza

19 Enzyme catalysis, autocatalysis, oscillating reactions

Dr. Nagy Géza

20 Heterogeneous reactions, photochemical reactions, polymerization

Dr. Nagy Géza

21 The rate coefficient, collision theory, diffusion controlled reactions, Arrhenius equation

Dr. Nagy Géza

22 Electrolytes, Debye-Hückel theory, mean activity coefficient, ionic strength. Formation enthalpy of ions.

Dr. Nagy Géza

23 Conductivity in electrolytes, transfer number, conductivity measurements, its applications, Kohlrausch’s law, Ostwald’s dilution law

Dr. Nagy Géza

24 Electrode potential, electrodes, Nernst equation, Galvan cells, potentiometric cells, ion selective electrodes, the diffusion potential

Dr. Nagy Géza

25 Electrode processes, polarization, over potential, Tafel equation

Dr. Nagy Géza

26 Polarization curves, Cottrell experiment, Faraday’s laws, electrolysis, Voltammetry, CV, corrosion

Dr. Nagy Géza

27 Physical chemistry basis of instrumental methods, Spectroscopy

Dr. Nagy Géza

28 Physical chemistry basis of instrumental methods, magnetic, electrical properties.

Dr. Nagy Géza

Practices

Seminars

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Exam topics/questions

The gas state, perfect and real gases, transport processes in gases, diffusion heat conduction, and viscosity, Heat capacity and structure in gases. The principle of corresponding states

Work heat and energy, basic concepts in thermodynamics, expansion work, internal energy, The first law, reversible and irreversible

expansion

Enthalpy, Calorimetry, Thermo chemistry, Hess law, Kirchhoff law, Adiabatic changes

TG, TA, DSC methods for investigation different processes, formation enthalpy

Heat capacity, Joule-Thomson effect, changes in internal energy

The Second law, entropy, changing of entropy in different processes, heat pumps, the Carnot cycle

The third law of thermodynamics

The Helmholz and Gibbs energies, combination of the first and second Laws, the fundamental equation

Phase diagrams, stability of phases, phase transition, Clausius Clapeyron equation, supercritical fluids,

Dependence of phase stability on temperature and pressure,

Pressure over curved surfaces, the surface tension, the Laplace equation, the Kelvin equation, capillary action

Partial molar quantities, the thermodynamics of mixing, chemical potential of liquids, Gibbs Duham equation, Raoult’s law, Henry’s law. Properties of liquid mixtures

Colligative properties, lowering of freezing point, elevation of boiling point, osmosis

Distillation, vapor pressure diagrams, the phase rule, liquid-liquid phase diagrams, liquid solid phase diagrams

Chemical equilibrium, effect of pressure and temperature on equilibrium, the description of equilibrium.

The kinetic model of gases, collision with walls and surfaces, effusion,

The rates of chemical reactions, Basic equations in case of elementary processes. Ways of studying reaction rate, Determination of ages

by reaction kinetic base

Rate of complex reactions, consecutive reactions, parallel reactions, reactions approaching equilibrium,

Lindemann - Hinshelwood mechanism, steady state, rate laws of chain reaction, explosions,

Enzyme catalysis, autocatalysis, oscillating reactions,

Heterogeneous reactions, photochemical reactions, polymerization

The rate coefficient, collision theory, diffusion controlled reactions, Arrhenius equation,

Electrolytes, Debye-Hückel theory, mean activity coefficient, ionic strength. Formation enthalpy of ions.

Conductivity in electrolytes, transfer number, conductivity measurements, its applications, Kohlrausch’s law, Ostwald’s dilution law

Electrode potential, electrodes, Nernst equation

Galvan cells, potentiometric cells, ion selective electrodes, the diffusion potential

Electrode processes, polarization, over potential, Tafel equation

Polarization curves, Cottrell experiment, Faraday’s laws, electrolysis

Voltammetry, CV, corrosion

Participants

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30

OPA-L2E ANALYTICAL CHEMISTRY 2 - THEORY

Course director: DR. PÁL PERJÉSI, professor

Department of Biochemistry and Medical Chemistry

2 credit ▪ final exam ▪ Basic module ▪ spring semester ▪ recommended semester: 2

Number of hours/semester: 28 lectures + 0 practices + 0 seminars = total of 28 hours

Course headcount limitations (min.-max.): 5 – 60

Prerequisites: OPA-L1E completed + OPA-AM1 completed + OPA-L2G parallel

Topic

Within the frame of the theoretical part of this subject students will study the analytical approach of Chemistry. This approach is crucial

for study of almost all pharmaceutical sciences like Pharmaceutical chemistry, Pharmaceutical technology etc. Students have to learn and examine the theory and practice of analytical reactions, methods, rules and calculations.

Conditions for acceptance of the semester

Participation in the lectures of the course is obligatory. Maximum 3 absences are allowed. 80% of the performed quantitative

determinations should be accepted. Two midterm tests will be written during the semester covering both theoretical and practical parts

of the subject. The result of both tests should be above 60%. One re-take chance is allowed after both tests. Students have to write at least

four short tests on the practices. The average of the results must be above 50%. The practical work (based on the results of the written

tests and the quantitative determinations) is evaluated by a practice grade. Satisfactory (2) evaluation is the minimum requirement of

acknowledgement of the semester.

Mid-term exams

Making up for missed classes

There is no opportunity to make up missed classes (lectures and practices).

Reading material

- Obligatory literature

Harris D.C.: Quantitative Chemical Analysis, 8th ed., W.H. Freeman and Co., New York, 2010.

- Literature developed by the Department

Laboratory handouts - describing details of the experiments.

- Notes

- Recommended literature

Lectures

1 Introduction to quantitative chemical analysis. The volumetric analysis.

Dr. Perjési Pál

2 Introduction to quantitative chemical analysis. The volumetric analysis

Dr. Perjési Pál

3 The experimental error.

Dr. Perjési Pál

4 The experimental error.

Dr. Perjési Pál

5 Acid-base equilibria. Acid-base titrations I.

Dr. Perjési Pál

6 Acid-base equilibria. Acid-base titrations I

Dr. Perjési Pál

7 Acid-base equilibria. Acid-base titrations II.

Dr. Perjési Pál

8 Acid-base equilibria. Acid-base titrations II

Dr. Perjési Pál

9 Acid-base equilibria. Acid-base titrations III.

Dr. Perjési Pál

10 Acid-base equilibria. Acid-base titrations III

Dr. Perjési Pál

11 Acid-base titrations IV. Titrations in non-aqueous solutions.

Dr. Perjési Pál

12 Acid-base titrations IV. Titrations in non-aqueous solutions.

Dr. Perjési Pál

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13 Complexometry I.

Dr. Perjési Pál

14 Complexometry I.

Dr. Perjési Pál

15 Complexometry II.

Dr. Perjési Pál

16 Complexometry II.

Dr. Perjési Pál

17 Redox titrations. Titration curve. Indication of endpoint.

Dr. Perjési Pál

18 Redox titrations. Titration curve. Indication of endpoint.

Dr. Perjési Pál

19 Redox titrations. Oxidimetry I.

Dr. Perjési Pál

20 Redox titrations. Oxidimetry I.

Dr. Perjési Pál

21 Redox titrations. Oxidimetry II.

Dr. Perjési Pál

22 Redox titrations. Oxidimetry II.

Dr. Perjési Pál

23 Redox titrations. Reductometry.

Dr. Perjési Pál

24 Redox titrations. Reductometry.

Dr. Perjési Pál

25 Precipitate formation titrations.

Dr. Huber Imre

26 Precipitate formation titrations.

Dr. Huber Imre

27 Gravimetry.

Dr. Huber Imre

28 Gravimetry.

Dr. Huber Imre

Practices

Seminars

Exam topics/questions

Oral exam covering the topics of Analytical Chemistry 1 and Analytical Chemistry 2. The list of questions of the final exam is available on the home page of the Institute.

Participants

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OPA-L2G ANALYTICAL CHEMISTRY 2 - PRACTICE

Course director: DR. PÁL PERJÉSI, professor

Department of Biochemistry and Medical Chemistry

3 credit ▪ midsemester grade ▪ Basic module ▪ spring semester ▪ recommended semester: 2

Number of hours/semester: 0 lectures + 42 practices + 0 seminars = total of 42 hours

Course headcount limitations (min.-max.): 5 – 60 Prerequisites: OPA-L1E completed + OPA-AM1 completed

Topic

Within the frame of the practical training of this subject students will study the analytical approach of Chemistry. This approach is crucial

for the study of almost all pharmaceutical sciences like Pharmaceutical chemistry, Pharmaceutical technology etc. Students have to learn and practice analytical reactions, methods, rules and calculations.

Conditions for acceptance of the semester

Participation in the practices of the course is obligatory. Maximum 3 absences are allowed. 80% of the performed quantitative

determinations should be accepted. Two midterm tests will be written during the semester. The result of both tests should be above 60%.

One re-take chance is allowed after both tests. Students have to write at least four short tests on the practices. The average of the results

must be above 50%. The practical work (based on the results of the written tests and the quantitative determinations) is evaluated by a

practice grade. Satisfactory (2) evaluation is the minimum requirement of acknowledgement of the semester.

Mid-term exams

Making up for missed classes

There is no opportunity to make up missed classes (lectures and practices).

Reading material

- Obligatory literature

Harris D.C.: Quantitative Chemical Analysis, 8th ed., W.H. Freeman and Co., New York, 2010.

- Literature developed by the Department

Laboratory handouts - describing details of the experiments.

- Notes

- Recommended literature

Lectures

Practices

1 Acceptance of lab equipment, stock-taking, fire prevention and safety education.

2 General Introduction: Burette calibration.

3 General Introduction: Pipette calibration.

4 Factor for 0.1 M hydrochloric acid measuring solution.

5 Factor for 0.1 M sodium hydroxide measuring solution.

6 Factor for 0.1 M sodium hydroxide measuring solution.

7 Acid-base titrations I.

8 Titration of a weak acid (acetic acid or propionic acid) using sodium hydroxide.

9 Determination of borax (sodium tetraborate) by acidimetry.

10 Acid-base titrations II.

11 Indirect determination of sodium thiosulfate by alkalimetry.

12 Parallel determination of sodium hydroxide and sodium carbonate by Winkler’s method.

13 Acid-base titrations III. - Non-aqueous titrations.

14 Determination of sodium acetate in glacial acetic medium.

15 Determination of sodium acetate in glacial acetic medium.

16 Complexometry I.

17 Measurements based on the formation of highly stable complexes. - Determination of mercury(II) using thiocyanate measuring

solution by Volhard’s method.

18 Direct chelatometric titrations. - Determination of nickel(II).

19 Complexometry II.

20 Indirect chelatometric titrations, measurement of the excess of measuring solution. - Determination of aluminium ions.

21 Complex chelatometry.- Parallel determination of calcium and magnesium ions.

22 Redox titrations I.- Permanganometry.

23 Factor for 0.1 N (0.02 M) potassium permanganate measuring solution.

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24 Factor for 0.1 N (0.02 M) potassium permanganate measuring solution.

25 Redox titrations II. - Permanganometry.

26 Determination of hydrogen peroxide by permanganate titration.

27 Determination of iron(II) by permanganate titration.

28 Redox titrations III. - Bromatometry.

29 Bromometric determination of arsenic(III).

30 Determination of ascorbic acid by bromatometry.

31 Redox titrations IV.- Bromatometry/Iodometry.

32 Determination of phenol by Kopeschar.

33 Factor for 0.01 N (0.01 M) sodium thiosulfate measuring solution.

34 Redox titrations V.- Iodometry.

35 Determination of copper(II) ions by direct iodometry.

36 Determination of potassium iodide by Winkler’s method.

37 Precipitate formation titrations.

38 Determination of silver ions by potassium iodide measuring solution.

39 Chloride ion determination by Volhard’s method.

40 Gravimetry

41 Determination of barium ion in form of barium sulfate.

42 Determination of barium ion in form of barium sulfate.

Seminars

Exam topics/questions

Oral exam covering the topics of Analytical Chemistry 1 and Analytical Chemistry 2. The list of questions of the final exam is available on the home page of the Institute.

Participants

Dr. Kuzma Mónika (KUMFABO.PTE), Nyúl Eszter (NYESAAO.PTE)

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OPA-M2E GENERAL AND INORGANIC CHEMISTRY 2 - THEORY

Course director: DR. PÁL PERJÉSI, professor

Department of Pharmaceutic Chemistry

2 credit ▪ final exam ▪ Basic module ▪ spring semester ▪ recommended semester: 2

Number of hours/semester: 28 lectures + 0 practices + 0 seminars = total of 28 hours

Course headcount limitations (min.-max.): 5 – 60 Prerequisites: OPA-AM1 completed + OPA-M2G parallel

Topic

This subject is based on the acquired theoretical knowledge on General Chemistry with adaptation of the principles to understand physical and chemical properties of the most important pharmacy-related elements and inorganic compounds.

Conditions for acceptance of the semester

Acknowledgement of the course is in accord with the Code of Studies and Examinations. Participation in the lectures is obligatory.

Maximum three absences can be accepted both from lectures and practices. Two midterm tests will be written during the semester on the

7th and the 12th weeks covering both theoretical and practical parts of the subject. The result of both tests should be above 60%. One re-

take chance is allowed after both tests. Students have to write at least four mini-tests on the practices. The average of the results must be

at least 50%. The practical work (results of the written tests and the experimental work) is evaluated by a practical grade.

Mid-term exams

Making up for missed classes

There is no opportunity to make up missed classes (lectures and practices).

Reading material

- Obligatory literature

Ebbing D.D., Gammon S.D.: General Chemistry, 9th edition, Houghton Miffin Co., Boston, 2009.

- Literature developed by the Department

Almási A., Kuzma M., Perjési P.: General and Inorganic Chemistry - Laboratory Techniques and Practices, University of Pécs, 2014.

Electronic educational material.

- Notes

- Recommended literature

en.wikobooks.org/wiki/General_Chemistry

Lectures

1 Classification of elements. Elements and compounds. Nomenclature of inorganic compounds.

Dr. Perjési Pál

2 Classification of elements. Elements and compounds. Nomenclature of inorganic compounds.

Dr. Perjési Pál

3 Halogens. Halogenids.

Dr. Huber Imre

4 Halogens. Halogenids.

Dr. Huber Imre

5 Hydrogen and hydrides. Noble gases.

Dr. Huber Imre

6 Hydrogen and hydrides. Noble gases.

Dr. Huber Imre

7 Oxygen and oxygen compounds.

Dr. Huber Imre

8 Oxygen and oxygen compounds.

Dr. Huber Imre

9 Sulfur and sulfur compounds.

Dr. Huber Imre

10 Sulfur and sulfur compounds

Dr. Huber Imre

11 Nitrogen and nitrogen compounds.

Dr. Huber Imre

12 Nitrogen and nitrogen compounds.

Dr. Huber Imre

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13 Phosphorus and phosphorus compounds.

Dr. Huber Imre

14 Phosphorus and phosphorus compounds.

Dr. Huber Imre

15 Arsenic, bismuth and their compounds. Carbon and carbon compounds.

Dr. Perjési Pál

16 Arsenic, bismuth and their compounds. Carbon and carbon compounds.

Dr. Perjési Pál

17 Silicon and silicon compounds.

Dr. Perjési Pál

18 Silicon and silicon compounds.

Dr. Perjési Pál

19 Boron and aluminium compounds. The alkali metals and their compounds.

Dr. Perjési Pál

20 Boron and aluminium compounds. The alkali metals and their compounds.

Dr. Perjési Pál

21 The alkaline earth metals and their compounds. Transition metals.

Dr. Perjési Pál

22 The alkaline earth metals and their compounds. Transition metals.

Dr. Perjési Pál

23 The structure of complexes. Manganase and manganase compounds.

Dr. Perjési Pál

24 The structure of complexes. Manganase and manganase compounds.

Dr. Perjési Pál

25 Iron and iron compounds.

Dr. Perjési Pál

26 Iron and iron compounds.

Dr. Perjési Pál

27 Copper, silver and their compounds. Zinc, cadmium mercury and their compounds.

Dr. Perjési Pál

28 Copper, silver and their compounds. Zinc, cadmium mercury and their compounds.

Dr. Perjési Pál

Practices

Seminars

Exam topics/questions

Oral exam covering the topics of the subjects General and Inorganic Chemistry 1 and General and Inorganic Chemistry 2. Before the

exam students should have a Minimum Requirement Test of which result should be at least 80%. Information on the topics of the

Minimum Requirement Tests and the list of questions of the find exam is available on the home page of the Institute.

Participants

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OPA-M2G GENERAL AND INORGANIC CHEMISTRY 2 - PRACTICE

Course director: DR. PÁL PERJÉSI, professor

Department of Pharmaceutic Chemistry

3 credit ▪ midsemester grade ▪ Basic module ▪ spring semester ▪ recommended semester: 2

Number of hours/semester: 0 lectures + 42 practices + 0 seminars = total of 42 hours

Course headcount limitations (min.-max.): 5 – 60 Prerequisites: OPA-AM1 completed

Topic

This subject is based on the acquired theoretical knowledge on General Chemistry with adaptation of the principles to understand physical and chemical properties of the most important pharmacy-related elements and inorganic compounds.

Conditions for acceptance of the semester

Acknowledgement of the course is in accord with the Code of Studies and Examinations. Participation in the practices is obligatory.

Maximum three absences can be accepted both from lectures and practices. Two midterm tests will be written during the semester on the

7th and the 12th weeks. The result of both tests should be above 60%. One re-take chance is allowed after both tests. Students have to

write at least four short tests on the practices. The average of the results must be at least 50%. The practical work (results of the written

tests and the experimental work) is evaluated by a practice grade.

Mid-term exams

Making up for missed classes

There is no opportunity to make up missed classes (lectures and practices).

Reading material

- Obligatory literature

Ebbing D.D., Gammon S.D.: General Chemistry, 9th edition, Houghton Miffin Co., Boston, 2009.

- Literature developed by the Department

Almási A., Kuzma M., Perjési P.: General and Inorganic Chemistry - Laboratory Techniques and Practices, University of Pécs, 2014.

Electronic educational material.

- Notes

- Recommended literature

en.wikobooks.org/wiki/General_Chemistry

Lectures

Practices

1 Laboratory safety. Introduction and handover of laboratory equipment. Basic principles. Classification of matter. Naming simple compounds: Acids, bases and salts. Weighing.

2 Laboratory safety. Introduction and handover of laboratory equipment. Basic principles. Classification of matter. Naming simple compounds: Acids, bases and salts. Weighing.

3 Laboratory safety. Introduction and handover of laboratory equipment. Basic principles. Classification of matter. Naming simple

compounds: Acids, bases and salts. Weighing.

4 Basic principles of calculations I: Concentrations. Delivering liquids. Preparation of solutions. Measuring density.

5 Basic principles of calculations I: Concentrations. Delivering liquids. Preparation of solutions. Measuring density.

6 Basic principles of calculations I: Concentrations. Delivering liquids. Preparation of solutions. Measuring density.

7 Basic principles of calculations II: Concentrations. Purification of inorganic compounds I.: Decantation, Filtration. Recrystallisation. Purification of alum by recrystallisation I, Dilution of solutions.

8 Basic principles of calculations II: Concentrations. Purification of inorganic compounds I.: Decantation, Filtration.

Recrystallisation. Purification of alum by recrystallisation I, Dilution of solutions.

9 Basic principles of calculations II: Concentrations. Purification of inorganic compounds I.: Decantation, Filtration. Recrystallisation. Purification of alum by recrystallisation I, Dilution of solutions.

10 Basic principles of calculations III: Concentrations. Purification of inorganic compounds II.: Destillation, Sublimation.

11 Basic principles of calculations III: Concentrations. Purification of inorganic compounds II.: Destillation, Sublimation.

12 Basic principles of calculations III: Concentrations. Purification of inorganic compounds II.: Destillation, Sublimation.

13 Basic principles of calculations III: Stochiometry. Purification of inorganic compounds III. Desalination of water. Extraction.

14 Basic principles of calculations III: Stochiometry. Purification of inorganic compounds III. Desalination of water. Extraction.

15 Basic principles of calculations III: Stochiometry. Purification of inorganic compounds III. Desalination of water. Extraction.

16 Basic principles of calculations IV. Stochiometry. Basic thermodynamics. Hess’s law. Observation of thermal decompositions. Determination of melting point. Determination

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17 Basic principles of calculations IV. Stochiometry. Basic thermodynamics. Hess’s law. Observation of thermal decompositions. Determination of melting point. Determination

18 Basic principles of calculations IV. Stochiometry. Basic thermodynamics. Hess’s law. Observation of thermal decompositions. Determination of melting point. Determination

19 Basic principles of chemical kinetics. Observation of reaction rates. Landolt-reaction. Oscillating reactions.

20 Basic principles of chemical kinetics. Observation of reaction rates. Landolt-reaction. Oscillating reactions.

21 Basic principles of chemical kinetics. Observation of reaction rates. Landolt-reaction. Oscillating reactions.

22 Electrolytic dissociation. Weak and strong electrolytes. Preparation of boric acid from borax I., Preparation of potassium dihydrogenphosphate I.

23 Electrolytic dissociation. Weak and strong electrolytes. Preparation of boric acid from borax I., Preparation of potassium dihydrogenphosphate I.

24 Electrolytic dissociation. Weak and strong electrolytes. Preparation of boric acid from borax I., Preparation of potassium dihydrogenphosphate I.

25 Acid-base equilibrium I. Arrhenius concept, Brönsted-Lowry concept, Lewis concept.

26 Acid-base equilibrium I. Arrhenius concept, Brönsted-Lowry concept, Lewis concept.

27 Acid-base equilibrium I. Arrhenius concept, Brönsted-Lowry concept, Lewis concept.

28 Acid-base equilibrium II. Hydrolysis of ions. Buffers. Observation of hydrolysis of salts Demonstration of buffer capacity.

29 Acid-base equilibrium II. Hydrolysis of ions. Buffers. Observation of hydrolysis of salts Demonstration of buffer capacity.

30 Acid-base equilibrium II. Hydrolysis of ions. Buffers. Observation of hydrolysis of salts Demonstration of buffer capacity.

31 Acid-base equilibrium III. Acid-base titrations Determination of concentration of monoprotic acid solutions (hydrochloric acid, acetic acid) by titration.

32 Acid-base equilibrium III. Acid-base titrations Determination of concentration of monoprotic acid solutions (hydrochloric acid, acetic acid) by titration.

33 Acid-base equilibrium III. Acid-base titrations Determination of concentration of monoprotic acid solutions (hydrochloric acid, acetic acid) by titration.

34 Heterogenous equilibrium. Solubility calculations. Qualitative comparison of solubility products.

35 Heterogenous equilibrium. Solubility calculations. Qualitative comparison of solubility products.

36 Heterogenous equilibrium. Solubility calculations. Qualitative comparison of solubility products.

37 Redox reactions I. Oxidation state. Important oxidizing and reducing agents. Observation of oxidation-reduction reactions. Preparation of copper(I) oxide through copper(I) chloride

38 Redox reactions I. Oxidation state. Important oxidizing and reducing agents. Observation of oxidation-reduction reactions. Preparation of copper(I) oxide through copper(I) chloride

39 Redox reactions I. Oxidation state. Important oxidizing and reducing agents. Observation of oxidation-reduction reactions.

Preparation of copper(I) oxide through copper(I) chloride

40 Redox reactions II. Electrodes, electrochemical cells, electrolysis. Redox titrations

41 Redox reactions II. Electrodes, electrochemical cells, electrolysis. Redox titrations

42 Redox reactions II. Electrodes, electrochemical cells, electrolysis. Redox titrations

Seminars

Exam topics/questions

Oral exam covering the topics of the subjects General and Inorganic Chemistry 1 and General and Inorganic Chemistry 2. Before the

exam students should have a Minimum Requirement Test of which result should be at least 80%. Information on the topics of the

Minimum Requirement Tests and the list of questions of the find exam is available on the home page of the Institute.

Participants

Gulyás Gergely (GUGSAAP.PTE), Kulcsár Győző (KUGDAA.T.JPTE)

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OPA-Z2E PHYSICS-BIOPHYSICS 2 - THEORY

Course director: DR. ANDRÁS SZILÁRD LUKÁCS, associate professor

Department of Biophysics

2 credit ▪ final exam ▪ Basic module ▪ spring semester ▪ recommended semester: 2

Number of hours/semester: 28 lectures + 0 practices + 0 seminars = total of 28 hours

Course headcount limitations (min.-max.): 5 – 100 Prerequisites: OPA-Z1E completed + OPA-Z2G parallel

Topic

The course addresses the foundations of physical and biophysical methods used for exploring biological systems particularly the human

body, as well as those of physical diagnostic methods. The latter are discussed briefly with references made to a respective topical pre-clinical course.

Conditions for acceptance of the semester

Maximum of 25 % absence allowed

Mid-term exams

During the semester the student will have to write two tests on the 6th and 13th week, Based on the results those students who achieved

grade 4 or 5 can keep the obtained grade as an exam grade.

Making up for missed classes

Those students who missed the test due to medical reasons can write the tests at the end of the semester.

Reading material

- Obligatory literature

Damjanovich Sándor, Fidy Judit, Szöllősi János (eds.): Medical Biophysics, Medicina, Budapest, 2008

- Literature developed by the Department

Online materials on departmental website (http://biofizika.aok.pte.hu)

- Notes

Handouts on departmental website (http://biofizika.aok.pte.hu)

- Recommended literature

P.W. Atkins and Loretta Jones: Chemical Principles

Lectures

1 Electromagnetic waves

Dr. Szabó-Meleg Edina

2 Interference, diffraction of electromagnetic waves

Dr. Szabó-Meleg Edina

3 Radioactivity

Dr. Szabó-Meleg Edina

4 Biological effetcs of radioactivity

Dr. Szabó-Meleg Edina

5 Molecular orbitals

Dr. Bódis Emőke

6 Applications of molecular orbital theory

Dr. Bódis Emőke

7 Absorption spectroscopy.

Dr. Lukács András Szilárd

8 Instrumentation for absorption spectroscopy.

Dr. Lukács András Szilárd

9 Introduction to fluorescence.

Dr. Lukács András Szilárd

10 Application of fluorescence

Dr. Lukács András Szilárd

11 Introduction to lasers

Dr. Lukács András Szilárd

12 Application of lasers

Dr. Lukács András Szilárd

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13 Basics of vibrational spectroscopy

Dr. Lukács András Szilárd

14 Infrared spectroscopy

Dr. Lukács András Szilárd

15 Basics of Raman spectroscopy

Dr. Lukács András Szilárd

16 Applications of Raman spectroscopy

Dr. Lukács András Szilárd

17 Calorimetry

Leipoldné Vig Andrea

18 Differential scanning calorimetry

Dr. Lukács András Szilárd

19 Spin, Zeeman effect, Stern-Gerlach experiment

Leipoldné Vig Andrea

20 Intoduction to radiospectroscopy

Leipoldné Vig Andrea

21 The concept of EPR measurements.

Leipoldné Vig Andrea

22 The concept of NMR measurements

Leipoldné Vig Andrea

23 Introduction to diagnostical methods

Dr. Kengyel András Miklós

24 MRI, gamma camera, SPECT, PET

Dr. Kengyel András Miklós

25 Basics of reaction kinetics

Dr. Kengyel András Miklós

26 Stopped flow, flash photolysis

Dr. Kengyel András Miklós

27 Basics of microscopy

Huberné Barkó Szilvia

28 Microscopy methods

Huberné Barkó Szilvia

Practices

Seminars

Exam topics/questions

Can be found on the departmental website (http://biofizika.aok.pte.hu)

Participants

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40

OPA-Z2G PHYSICS-BIOPHYSICS 2 - PRACTICE

Course director: DR. ANDRÁS SZILÁRD LUKÁCS, associate professor

Department of Biophysics

2 credit ▪ midsemester grade ▪ Basic module ▪ spring semester ▪ recommended semester: 2

Number of hours/semester: 0 lectures + 28 practices + 0 seminars = total of 28 hours

Course headcount limitations (min.-max.): 5 – 100 Prerequisites: OPA-Z1E completed

Topic

The aim of the course is to deepen the knowledge gained during the Physics Biophysics Theory 2 course.

Conditions for acceptance of the semester

Maximum of 25 % absence allowed

Mid-term exams

The students will write a test during the semester. The result of this test must be satisfactory in order to be eligible for the exam. The

grade of this test will be the final grade of this course.

Making up for missed classes

The students can be absent three times during the semester. We provide make-up labs (only three of them) at the end of semester.

Reading material

- Obligatory literature

Damjanovich Sándor, Fidy Judit, Szöllősi János (eds.): Medical Biophysics, Medicina, Budapest, 2008

- Literature developed by the Department

Online materials on departmental website (http://biofizika.aok.pte.hu)

- Notes

Biophysics Laboratory Manual, Pécs University Press, Pécs

- Recommended literature

P.W. Atkins and Loretta Jones: Chemical Principles

Lectures

Practices

1 Introduction. Laboratory safety rules

2 Introduction. Laboratory safety rules

3 The Geiger-Müller counter. Radioactive half-life I

4 The Geiger-Müller counter. Radioactive half-life I

5 Gamma-absorption and spectrometry

6 Gamma-absorption and spectrometry

7 Absorption of beta-radiation, dead time. Radioactive half-life II

8 Absorption of beta-radiation, dead time. Radioactive half-life II

9 Scintigraphy

10 Scintigraphy

11 Optics

12 Optics

13 Absorption photometry

14 Absorption photometry

15 Blood pressure measurement. Electrocardiography

16 Blood pressure measurement. Electrocardiography

17 Ultrasound

18 Ultrasound

19 Temperature measurement

20 Temperature measurement

21 Audiometry

22 Audiometry

23 Make-up lab, seminar

24 Make-up lab, seminar

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25 Make-up lab, seminar

26 Make-up lab, seminar

27 Make-up lab, seminar

28 Make-up lab, seminar

Seminars

Exam topics/questions

Can be found on the departmental website (http://biofizika.aok.pte.hu)

Participants

Dr. Grama László (GRLHAAO.PTE), Dr. Szabó-Meleg Edina (MEEDAA.T.JPTE), Kapronczai Róbert (KARWAA0.PTE), Pirisi

Katalin Erzsébet (PIKPACT.PTE), Szatmári Dávid (SZDHAAT.PTE), Telek Elek (TEEQAAT.PTE), Ujfalusi Zoltán (UJZDAA.T.JPTE), Ujfalusi-Pozsonyi Kinga (POKAAA.T.JPTE)

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OPO-AI1 HUMAN ANATOMY, HISTOLOGY AND EMBRIOLOGY 1

Course director: DR. ANDREA PETHŐ-LUBICS, associate professor

Department of Anatomy

2 credit ▪ semester exam ▪ Pharmaceutical biology and medical theoretical knowledge module ▪ spring semester ▪ recommended semester: 2

Number of hours/semester: 14 lectures + 0 practices + 14 seminars = total of 28 hours

Course headcount limitations (min.-max.): 1 – 100 Prerequisites: OPO-GL1 completed + OPR-LAT completed

Topic

The subject describes the macroscopic and microscopic structure of the human body. Students will learn in lectures and seminars how

the organs are built up. In the first part of the 2-Semester study the locomotor system (bones, joints, muscles) and the thoracal and

abdominal viscera (cardiovascular, respiratory, digestive and urinary systems) will be represented with the aid of formalin-fixed cadavers, organ preparations and plastic models.

Conditions for acceptance of the semester

The participation in both the lectures and the seminars of the course is obligatory. The semester will be only accepted, if the number of

absences is less than 25% of the total number of classes (less than 7x45 min.)

The grade will be determined by the result of the anatomy end-semester test. The retakes are oral (B, C or D chances).

Mid-term exams

Making up for missed classes

The seminars can be made up with the attendance in the seminar of another pharmacy group of the same week (only twice in a semester

possible)

Reading material

- Obligatory literature

http://an-server.pote.hu

- Literature developed by the Department

http://an-server.pote.hu

- Notes

http://an-server.pote.hu

- Recommended literature

http://an-server.pote.hu

Lectures

1 The skeletal, articular and muscular system.

Dr. Kiss Péter

2 Tissues of the human body. Epithelial tissue. Cell junctions. Connective tissue.

Dr. Tamás Andrea

3 Supportive and muscular tissues.

Dr. Tamás Andrea

4 Histology of the skin.

Dr. Pethőné Dr. Lubics Andrea

5 The circulatory system. Heart.

Dr. Gaszner Balázs

6 The vascular system. Blood circulations. Histology of the vessels.

Dr. Gaszner Balázs

7 Structure of the respiratory system. Upper and lower airways.

Dr. Horváth-Opper Gabriella

8 The lungs. Protective mechanisms of the airways. The pleura. Respiratory movements.

Opper Balázs

9 The gastrointestinal tract 1.: Oral cavity, teeth, Pharynx, esophagus.

Dr. Hollósy Tibor

10 The gastrointestinal tract 2.: Stomach, small and large intestines.

Dr. Kiss Péter

11 The liver and the pancreas. Bile ducts. Circulation of the liver.

Dr. Hollósy Tibor

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12 Structure and function of the urinary system.

Fábián Eszter

13 Blood and haemopoesis.

Dr. Pethőné Dr. Lubics Andrea

14 The lymphatic organs.

Dr. Farkas József

Practices

Seminars

1 Anatomy: bones and joints of the human body

2 Anatomy: muscle groups of the human body

3 Anatomy: circulatory system

4 Anatomy: heart

5 Anatomy: respiratory system.

6 Anatomy: gastrointestinal tract 1. (oral cavity, pharynx, esophagus)

7 Histology: basic histology

8 Histology: skin

9 Histology: respiratory system

10 Histology: gastrointestinal tract

11 Anatomy: abdominal cavity

12 Anatomy: abdominal cavity

13 Histology: liver, pancreas

14 Histology: urinary system

Exam topics/questions

http://an-server.pote.hu

Participants

Dr. Farkas József (FAJHAAO.PTE), Dr. Jüngling Adél (JUARAAO.PTE), Opper Balázs (OPBFAB.T.JPTE)

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OPO-GB2 PHARMACEUTICAL BIOLOGY 2

Course director: DR. KATALIN SIPOS, associate professor

Department of Pharmaceutical Biology

4 credit ▪ final exam ▪ Pharmaceutical biology and medical theoretical knowledge module ▪ spring semester ▪ recommended semester: 2

Number of hours/semester: 28 lectures + 12 practices + 16 seminars = total of 56 hours

Course headcount limitations (min.-max.): 5 – Prerequisites: OPO-Gl1/OPO-GB1 completed

Topic

The 2-semester Biology course provides the essential fundamental molecular biological knowledge for the pharmaceutical students. In

the second semester some of the lectures are about the regulation of cell cycle and molecular biology of cancer. The main part of the

second semester deals with the essential information on pharmaceutical genetics. This knowledge is important for pharmaceutical students to understand the mechanisms of actions of drugs and research on drug discovery and development.

Conditions for acceptance of the semester

Maximum of 25 % absence allowed

Mid-term exams

There are two mid-term exams the results of which is included in the final exam.

Making up for missed classes

According to personal agreement

Reading material

- Obligatory literature

- Literature developed by the Department

The materials of the lectures and seminars will appear on Neptune.

- Notes

- Recommended literature

Cooper GM: The Cell: A Molecular Approach, 2nd edition, PubMed

Elliott WH, Elliott DC: Biochemistry and Molecular Biology, 3rd edition

Thompson & Thompson: Genetics in Medicine

Craig NL: Molecular Biology, Principles of Genome Function, OUP 2010

Young ID: Medical Genetics

Lectures

1 Cell signalling pathways.

Dr. Pandur Edina

2 Intracellular signalling molecules.

Dr. Pandur Edina

3 Membrane receptor molecules.

Dr. Pandur Edina

4 Ca, cGMP.

Dr. Pandur Edina

5 Apoptosis I.

Nagy Laura

6 Apoptosis II.

Dr. Pandur Edina

7 Molecular biology of cancer I.

Poór Viktor Soma

8 Molecular biology of cancer II.

Poór Viktor Soma

9 Ras.

Dr. Pandur Edina

10 PI-3 kinase, Jak-STAT.

Dr. Pandur Edina

11 Basis terms of medical genetics.

Dudás Réka

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12 Organisation of the genome. Genetic disorders.

Dr. Sipos Katalin

13 Chromosomal disorders: in number and structure.

Nagy Laura

14 Chromosomal disorders: mosaicism, imprinting.

Dr. Sipos Katalin

15 Autosomal genetic disorders.

Dr. Pandur Edina

16 Sex chromosome aberrations.

Poór Viktor Soma

17 Mendelian inheritance I.

Poór Viktor Soma

18 Mendelian inheritance II.

Poór Viktor Soma

19 Signal transduction and drugs

Dr. Pandur Edina

20 Mitochondrial genetic disorders.

Dr. Sipos Katalin

21 Multifactorial disorders.

Dudás Réka

22 Population genetics I.

Varga Edit

23 Population genetics II.

Varga Edit

24 Developmental genetics: differentiation.

Poór Viktor Soma

25 Inborn genetic errors.

Dr. Sipos Katalin

26 Possibilities of treatments of genetic defects.

Poór Viktor Soma

27 Consultation.

Dr. Sipos Katalin

28 Preparation for exam.

Dr. Sipos Katalin

Practices

1 Microscopic examinations.

2 Examinations of cells under microscope.

3 Isolation of DNA.

4 DNA concentration measurement, agarose gel electrophoresis.

5 Isolation of RNA.

6 RNA concentration measurement. Synthesis of cDNA.

7 Restriction digestion of DNA.

8 Agarose gel electrophoresis of digested DNA.

9 Electronmicroscope (demonstration).

10 Electronmicroscope (demonstration).

11 Real time PCR (demonstration).

12 Cell culture (demonstration).

Seminars

1 Viruses, prions.

2 Signal transduction: summary.

3 Family histories of genetic disorders.

4 Epigenetics.

5 Genetic screening.

6 Apoptosis: summary.

7 Pharmagenetics and pharmacogenomics I.

8 Pharmagenetics and pharmacogenomics II.

9 Methods in cytogenetics.

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10 Genetic diseases in adults.

11 Genetic diseases: Mendelian inheritance.

12 Other inherited diseases.

13 Pharmaceutical research I.

14 Pharmaceutical research II.

15 Electronic databases.

16 Preparation for exam.

Exam topics/questions

There are no given exam questions. The topics of the exam will be the materials of lectures and seminars.

Participants

Dr. Pandur Edina (PAEFAA.T.JPTE), Dr. Sipos Katalin (SIKMAAO.PTE), Dudás Réka (DURGAAT.PTE), Nagy Laura

(NALPACT.PTE), Poór Viktor Soma (POVFAB.T.JPTE), Varga Edit (VAEQABT.PTE)

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ATT1-2-3-4 PHYSICAL EDUCATION 1-2-3-4

Course director: TAMÁS TÉCZELY, physical education teacher

Physical Education and Sports Center

0 credit ▪ signature ▪ Criterion requirement module ▪ both semesters semester ▪ recommended semester: 1 -2-3-4

Number of hours/semester: 0 lectures + 28 practices + 0 seminars = total of 28 hours

Course headcount limitations (min.-max.): 2 – 50 Prerequisites: none / ATT1 / ATT2 / ATT3

Topics

The main goal of the university’s physical education is the development of our students' health. To prevent injuries, in the introductory

part of the sessions warming up of different muscle groups. We are improving the fitness stamina and strength of our students through

the sport movements and by using modern training methods. The practice of sport by becoming familiar with the rules of the game. Our task is to incorporate regular physical activity into the lifestyle of the students.

Course type:

Criteria requirement

During the general medical education until the end of the 10th semester, for dentists and pharmacists until the end of the 8 semester the

implementation of four semester regular physical activity is obligatory. They have to participate in 28 lessons of physical education on

weekly basis. (Two lessons weekly.) Due to fulfilling the requirements they can not enrol for the next semester. The organization, the

direction and the control are done by the teachers in charge of the workshops or by persons delegated by the dean of the Medical School We record the presence of the students. We verify the completion of the semester by confirmation of the registration plate in ETR system.

Conditions for acceptance of the semester:

The minimum requirement for acceptance of the semester is to attend on a ten week session training. During semester 4x45 minutes

absence is allowed. Accepting additional 4x45 minutes absence is the competence of the supervisor.

Possible absence:

We provide 6x45 minutes as a catching up time, which should be approved by the teacher. The catch up sessions have to be fulfilled during the last three weeks of semester.

Practices

The selection of the sport movements depends on the chosen game.

Exam questions

The acceptance of the semester is not connected to exam.

PE teachers

Farkas György (FAGMAAO.PTE), Finak Gáborné Gombosi Eszter (FIGMAAT.PTE) Lipcsik Zoltán (LIZIAAT.PTE), Németh Attila

(NEAGAET.PTE), Dr. Rugási Endre (RUEMAAP.PTE), Téczely Tamás (PETLAAT.PTE)

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Sport Day From To Place Min. Max. Teacher Supervisor

Aerobics Monday 18:00 19:00 SPO-SOR Sörház (Xavér str 19)

2 8 Dr. Szilárdné Kordély Erika

Aerobics Tuesday 19:00 20:00 SZEA-EDZ Main Building training room

2 8 Kerekes Kamilla

Aerobics Wednesday 18:00 19:00 SPO-SOR Sörház (Xavér str 19)

2 8 Dr. Szilárdné Kordély Erika

Aerobics Wednesday 19:00 20:00 SPO-SOR Sörház (Xavér str 19)

2 8 Kerekes kamilla

Aerobics Thursday 18:00 19:00 SPO-GYM Professor Gym (Megyeri str. 4)

2 10 Dr. Szilárdné Kordély Erika

Aerobics (pompom) Tuesday 19:00 20:30 SPO-SZT Gymnastics hall (Ifjúság út 6.)

2 6 Rill Leila

Athletics Monday 17.00 18.30 SPO-ATP PTE Athletics field (Ifjúság rd. 6.)

1 8 Hajduné Dr. László Zita

Athletics Friday 16.00 17.30 SPO-ATP PTE Athletics field (Ifjúság rd. 6.)

1 8 Hajduné Dr. László Zita

Badminton (Student Sports Club)

Thursday 16:30 17:45 SPO-TCS Sportshall - Jakabhegyi út 6.

2 7 Lipcsik Zoltán Farkas György

Basketball (men) Thursday 22:00 23:30 SPO-TCS Sportshall - Jakabhegyi út 6.

4 20 Németh Attila Miklós

Basketball (women) (Student Sports Club)

Wednesday 18:00 19:30 SPO-TCS Sportshall - Jakabhegyi út 6.

2 6 Németh Attila Miklós

Farkas György

Box Thursday 18:00 19:00 SPO-SRC Slyven Ring and Caffe (Mezőszél u. 1.)

1 3 Alvics Gyula

Cardio Yoga Friday 15:00 16:30 SZEA-EDZ Main Building training room

2 10 Ragács Renáta

Climbing Thursday 17:30 19:00 SPO-PSM "Pécsi Sasok" Sportscenter (Búza tér 6/b.)

2 6 Téczely Tamás

Cross training Tuesday 21.00 22.30 SPO-CRF Cross Factory, Professor Gym court Megyeri út 4.)

1 6 Téczely Tamás

Dancing University Project - Ballroom Dancing

Thursday 20:30 22:00 SPO-I6T Dance Room (Ifjúság Street 6.)

1 4 Dr. Papp Judit Bánkyné Perjés Beatrix

Dancing University Project - Ballroom Latin Dances

Tuesday 20:30 22:00 SPO-I6T Dance Room (Ifjúság Street 6.)

1 4 Józsa János Bánkyné Perjés Beatrix

Dancing University Project - Belly Dance

Thursday 17:30 19:00 SPO-I6T Dance Room (Ifjúság Street 6.)

1 4 Indzsi Deniz Bánkyné Perjés Beatrix

Dancing University Project - Body Shaping Dance Aerobics

Tuesday 16:00 17:30 SPO-I6T Dance Room (Ifjúság Street 6.)

1 4 Szuhán-Glass Beáta

Bánkyné Perjés Beatrix

Dancing University Project - Boogie-Woogie, Rock 'n' Roll, Swing

Monday 15:30 17:00 SPO-I6T Dance Room (Ifjúság Street 6.)

1 4 Szauer Zoltán Bánkyné Perjés Beatrix

Dancing University Project - Croatian, Serbian and Macedonian Dances

Tuesday 17:30 19:00 SPO-I6T Dance Room (Ifjúság Street 6.)

1 4 Vélin Veszna Bánkyné Perjés Beatrix

Dancing University Project - Cuban Salsa

Wednesday 17:30 19:00 SPO-I6T Dance Room (Ifjúság Street 6.)

1 4 Vágási Barbara, Kutni Balázs

Bánkyné Perjés Beatrix

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Sport Day From To Place Min. Max. Teacher Supervisor

Dancing University Project - Hip-hop

Monday 18:30 20:00 SPO-I6T Dance Room (Ifjúság Street 6.)

1 4 Horváth Tamás Bánkyné Perjés Beatrix

Dancing University Project - Hungarian Folk Dance beginner

Thursday 19:00 20:30 SPO-I6T Dance Room (Ifjúság Street 6.)

1 4 Tandiné Mosgai Andrea, Tandi Tibor

Bánkyné Perjés Beatrix

Dancing University Project - Latin Freestyle Aerobics

Monday 17:00 18:30 SPO-I6T Dance Room (Ifjúság Street 6.)

1 4 Szabó Adrienn Bánkyné Perjés Beatrix

Dancing University Project - Show/Musical Dance

Tuesday 19:00 20:30 SPO-I6T Dance Room (Ifjúság Street 6.)

1 4 Dr. Papp Judit Bánkyné Perjés Beatrix

Dancing University Project - Yoga

Wednesday 15:00 16:30 SPO-I6T Dance Room (Ifjúság Street 6.)

1 4 Gyenis Boglárka Bánkyné Perjés Beatrix

Football Friday 13:30 15:00 SPO-TCS Sportshall - Jakabhegyi út 6.

6 15 Téczely Tamás

Football Friday 15:00 16:30 SPO-TCS Sportshall - Jakabhegyi út 6.

6 15 Téczely Tamás

Handball (men) (Student Sports Club)

Wednesday 19:30 21:00 SPO-TCS Sportshall - Jakabhegyi út 6.

2 7 Lipcsik Zoltán Farkas György

Handball (women) (Student Sports Club)

Monday 17:30 19:00 SPO-TCS Sportshall - Jakabhegyi út 6.

2 7 Lipcsik Zoltán Farkas György

Hiking (weekends, Mecsek)

hétvégente Mecsek 2 10 Farkas György

Horse Riding Thursday 17:00 18:30 SPO-PEA former PEAC Sportshall and sports field - Sport u. 1.

1 2 Bohár Áron Téczely Tamás

Jalagati + Wednesday 19:00 20:30 SPO-RSG RG Terem Ifjúság út 6.

1 2 Dr. Dudás Anna

Karate advanced (Student Sports Club)

Thursday 20:00 21:30 SZEA-EDZ Main Building training room

2 7 József Kristóf Farkas György

Karate beginner (Student Sports Club)

Tuesday 20:00 21:30 SZEA-EDZ Main Building training room

2 7 József Kristóf Farkas György

Kick-box Friday 19:00 20:30 SZEA-EDZ Main Building training room

2 12 Horváth László

Lacross Friday 19:00 20:30 SPO-V13 PTE Sports sites (Verseny u. 13.)

2 10 Dr. Rugási Endre

Nordic Walking Friday 16.00 17.30 SPO-ATP PTE Athletics field (Ifjúság út 6.)

1 8 Hajduné Dr. László Zita

Operational Medicine Training Program

Tuesday 16.15 17.30 SZEA-EDZ Main Building training room

1 6 Lipcsik Zoltán

Operational Medicine Training Program

Thursday 19.00 17.30 SZEA-EDZ Main Building training room

1 6 Dr. Karsai István

Other sportclubs from Pécs (with permission)

2 20 Téczely Tamás

PTE- PEAC (Sport Club) (with permission)

2 20 Téczely Tamás

Shaolin Kung Fu Monday 19:00 20:30 SPO-EP8 Elementary School in 8 Építők Str.

1 4 Bornemissza Gergely

Squash Friday 16:30 18:00 SPO-SOR Sörház (Xavér str 19)

2 4 Téczely Tamás

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Sport Day From To Place Min. Max. Teacher Supervisor

Swimming Tuesday 12:00 13:30 SZEA-USZ Main Building swimming pool

1 4 Dr. Karsai István

Swimming Friday 13:30 15:00 SZEA-USZ Main Building swimming pool

3 15 Farkas György

Swimming Friday 15:00 16:00 SZEA-USZ Main Building swimming pool

3 15 Finak Gáborné Gombosi Eszter Gyöngyi

Table Tennis Thursday 13:30 15:00 SZEA-EDZ Main Building training room

4 16 Finak Gáborné Gombosi Eszter Gyöngyi

Table Tennis Thursday 15:00 16:15 SZEA-EDZ Main Building training room

4 16 Farkas György

Table Tennis Friday 13:30 15:00 SZEA-EDZ Main Building training room

4 8 Finak Gáborné Gombosi Eszter Gyöngyi

Tennis Thursday 18:00 19:00 SPO-MAT Makár Tanya Sports Center (Középmakár dűlő 4.)

2 6 Daróczi Balázs

Track and Field training

Tuesday 17:00 18:30 SPO-JSK Jakabhegy street outdoor handball field

1 5 Dr. Karsai István

Track and Field training

Friday 17:00 18:30 SPO-JSK Jakabhegy street outdoor handball field

1 5 Dr. Karsai István

Training in the Gym Wednesday 12:00 13:30 SPO-GYM Professor Gym (Megyeri str. 4)

2 10 Lipcsik Zoltán

Training in the Gym Friday 12:00 13:30 SPO-GYM Professor Gym (Megyeri str. 4)

4 20 Lipcsik Zoltán

Training in the Gym Friday 13:30 15:00 SPO-GYM Professor Gym (Megyeri str. 4)

4 20 Németh Attila Miklós

Volleyball (men) (Student Sports Club)

Wednesday 16:30 18:00 SPO-TCS Sportshall - Jakabhegyi út 6.

2 7 Storcz Tamás Farkas György

Volleyball (women) (Student Sports Club)

Tuesday 16:30 18:00 SPO-TCS Sportshall - Jakabhegyi út 6.

2 7 Demeter András Farkas György

XCO Training Monday 19:00 20:00 SPO-MFK Mecsek Fitness Center (Ybl Miklós str. 10.)

2 7 Szőke Zita

Yoga Sunday 18:00 20:00 SPO-SOR Sörház (Xavér str 19)

2 10 Briest Charlotte

Zumba (fee payment necessary)

Wednesday 18:00 19:00 SPO-FOR Fordan Dance Center - Batthyány u. 9/a.

2 10 Varga Zsuzsanna