apache2 ubuntu default page: it works - ext p …physics.nmu.edu › ~pmengyan › nmuwebpage_files...

1
Project Purpose: Use µ + as experimentally accessible analog to H and probe of the local magnetic environment in Vanadium Dioxide (VO 2 ) to: Identify transition mechanism (Peierls vs Mott-Hubbard) Understand role dopants play in changing material properties such as transitions, conductivity, bandgap, magnetism, etc Explore magnetism caused by disruption of V-V dimer Study H behavior (stability/dynamics, energy barriers, etc) Characterization of the Magnetic Phase in Ti-Doped Vanadium Dioxide 1 10 100 0 50 100 150 200 250 0 7 14 20 27 34 Fit Frequency (MHz) 3 atPct 5 atPct Fit Field (mT) Temperature (K) ZF-mSR M. R. Goeks *a , P. W. Mengyan a,b , R. L. Lichti b a Department of Physics, Northern Michigan University, Marquette, MI 49855 USA b Department of Physics, Texas Tech University, Lubbock, TX 79409-1051 USA Fig 7: Temperature dependence of compo- nent asymmetry for VO 2 :Ti 3 at%. Asymmetry is proportional to the fraction of the material in that state. As T approaches T C , the oscillat- ing component (magnetic phase, ) is re- placed by a non-relaxing component () like- ly from the increasingly fast fluctuations asso- ciated with the break-up of the low T long range order. At T C , the oscillation is complete- ly replaced by the static Kubo-Toyabe (sKT,) indicating only nuclear fields are present. References: [1] e.g.: F.J. Morin, Phys Rev Lett 3 (1959) 34; A. Cavalleri et al. J Phys Soc Jpn 75 (2006) 011004; B.J. Kim et al. Appl Phys Lett 90 (2007) 023515; M. M. Qazilbash et al. Appl Phys Lett 92 (2008) 241906; M. Imada et al. Rev Mod Phys 70 (1998) 1039; J.B. Goodenough, J. Solid State Chem 3 (1971) 490. [2] M. Nazarri, PhD Dissertation, Texas Tech, 2013. [3] i.e.: P. Kiri et al. A dv Mat Lett 1 (2010) 86; Burkhardt et al. Thin Solid Films 345 (1999) 229; C. Tang et al. Phys Rev B 31 (1985) 1000. [4] C. Wu et al. J Am Chem Soc 133 (2011) 13798. [5] A. Yaouanc & P.D. de Reotier, Muon Spin Rotation […] (Oxford Press, New York, 2011); J.H. Brewer in Encyclopedia of A pplied Physics, Muon Spin […], ed. Trigg, (VCH, New York, 1994) V11; http://musr.ca. [6] R.S. Hayano et al. Phys Rev B 20 (1979) 850. [7] A. Cavalleri et al. J. Phys Soc Japan 75 (2006) 011004; B. J. Kim et al. Appl Phys Lett 90 (2007) 023515; M. M. Qazilbash et al. Appl Phys Lett 92 (2008) 241906. [**] Funding by: Welch Foundation (grant D-1321), NMU Freshman Fellows program, NMU Foundation [***] Special thanks to the MuSR staff scientists and technicians at TRIUMF and RAL Project Status, Future Work: A refined model is needed to characterize other fields present (not presented here) in the spectra. These additional fields suggest AFM order or other magnetic phases. Analyze Mu (H-like) behavior in the non-magnetic regime to provide insight into how H behaves and what role H impuri- ties play in modifying the properties of VO 2 . Combine these results with data from stoichiometric VO 2 and VO 2 :W (1 and 2.4 weight %) to establish trends with impurity content to begin to develop a robust model for the transitions (magnetic, structural, optical, electric ...) in these compounds. Fits to predominant frequency in ZF time domain spectra directly measure magnetic field at µ + site, yield 5 at%: B loc = 111.8 ± 0.5 mT as T → 0 ; T C = 175 ± 2 K 3 at%: B loc = 224.7 ± 0.5 mT as T → 0 ; T C = 80.0 ± 1 K 1 at%: T C = ~37 ± 2K [not shown above]. B loc is clearly present and develops with decreasing T, however, below 20K significant changes in the time domain signal indicate multiple fields present with very broad distribution. Conclusion: Here we present an initial characterization of a substantial magnetic phase in three Ti-doped samples of VO 2 by way of Zero Field Muon Spin Rotation and Relaxation measurements. Our results are commensurate with our related work on a W-doped VO 2 compound, where we see similar shifts in the onset of the magnetic phase suggesting that the spatial distortion in the structure due to the presence of the impurities stabilizes the magnetic phase to higher temperatures. The magnetism itself is introduced by a disruption of the V-V dimerization and is observed to occur in stoichiometric VO 2 around 35K. The Experiment: ZF (B ext =0T) MuSR Measurements HiTime and Helios spectrometers, M15 & M20C surface muon channels at TRIUMF (Vancouver, Canada) Bulk sintered 7×7×1 mm 3 samples, VO 2 :Ti (1, 3, 5 at%) Temperature range: ~2K to ~285K VO 2 Properties [1-4]: Reversible, Metal-Semiconductor Transition (T MST =340K) triggered thermally, optically, electrically, barometrically Metallic (T >T MST , E G ~0eV): Rutile (Fig 1), reflective, σ ~10 3 ‒10 4 cm) -1 Semiconducting (T< T MST , E G ~1eV): Monoclinic (Fig 2), translucent, σ ~10 -1 ‒10 -3 cm) -1 Dopants modify transition temperature and properties - Ti, W, Au (etc.): lowers T MST ; F, Cr, Al (etc.): raises T MST [3] minimal effects on properties other than T MST - Adding H reduces T MST while increasing σ in monoclinic phase with 3.8 at% H, T MST ~ 200K with nominal σ difference between phases. Effect is known but role H plays is unknown. [4] Project Significance: This work directly contributes to understanding the role and be- havior of H in bulk VO 2 compounds; it provides the initial dis- covery and characterization of the magnetic phases and provides insight into the debated mechanism responsible for the MST. VO 2 has many potential applications such as in smart windows, smart radiators, microwave wave guides, optical fiber, ultrafast tunable antenna [7]. Applications require exposure to H, which has a major effect on the transitions and electrical properties [4]. The effect of H is known but the role H plays in modifying the host has yet to be understood. For applications, it is essential to understand aspects such as how (1) H may propagate into and behave within VO 2 (2) magnetic and electrical properties behave in the compounds * [email protected] Fig. 1: Rutile structure [2] where V 4+ has loosely bound e high σ Fig. 2: Monoclinic structure [2] V pair with and without twisting. Pairs e into singlet state low σ Implant µ + into sample µ + starts clock µ + precesses in B eff = B ext + B int µ + decays, emits e + preferentially along direction of spin e + hits detector, stops clock Time evolution of µ + spin tracked via A (t) of e + emission Muon Spin Relaxation (MuSR) [5]: Fig. 3: Experimental setup for a typical MuSR experiment with an externally applied field [5]. Only one of four positron detectors shown. B ext Fig. 4: Sample mounted for use in HiTime surrounded by 4 detectors (scintillator cubes). The sample is covered by a thin piece of foil tape to hold it in position directly on top of another scintillator (veto cube) that is used to detect any µ + that miss the sample so that only events from muon decay inside the sample are recorded. 0 20 40 60 80 100 7K 15K 23K 30K 38K 45K 54K 60K 65K 70K 99K 150K Fourier Amplitude Frequency (MHz) VO 2 :Ti 3at% FFT Fig. 6: Fits to primary frequency in the time-domain ZF-MuSR data on VO 2 :Ti 3at% () and 5 at% (). All samples show additional fields in the magnetic re- gion. Here we have only plotted the most prevalent. Fig. 5: Fast Fourier Transforms of several time- domain ZF spectra showing at least one precessing component developing with decreasing temperature (top to bottom). The peak frequency is proportional to the measured field (f = γ µ B eff ). VO 2 :Ti 3at% ZF-µSR 7 20 30 70 200 300 10 100 0.00 0.05 0.10 0.15 0.20 0.25 0.30 Oscillation sKT Non-Rlx (=1.16) Total Asymmetry (Arb Units) Temperature (K) T T C A i , A j = Asymmetry for oscillating & sKT components i , ϕ i } = Relaxation rate and phase of oscillating component Static Kubo-Toyabe (sKT) component j = Second moment of measured field distribution for sKT Time domain asymmetry spectra evolve with temperature (Fig 4) and are characterized here by the model: Results and Analysis: 0 1 2 3 4 5 6 7 8 0.00 0.05 0.10 0.15 0.20 2.4K 72.7K 77.6K Asymmetry (Arb Units) Time (ms) VO 2 :Ti 3at% ZF-µSR (b) 0.00 0.05 0.10 0.15 0.20 0.25 0.30 -0.05 0.00 0.05 0.10 0.15 0.20 0.25 2.4K 72.7K 77.6K Asymmetry (Arb Units) Time (ms) Fig 4 [left]: Example of time domain spectra from VO 2 :Ti 3 at%, at 2.4 K, 72.7 K, and 77.6 K. (a) The early time shows a fast relaxing oscillation, indicating a well-defined magnetic phase which is present only below Tc. (b) Full time spectra showing major differences in initial asymmetry above and below T C , typical for a magnetic transition. The highest temperature spectra shown is typical for a state where only nuclear moments contribute to the field sensed by the µ + and is characterized by a Kubo-Toyabe function [6]. VO 2 :Ti 3at% ZF-µSR (a)

Upload: others

Post on 07-Jul-2020

0 views

Category:

Documents


0 download

TRANSCRIPT

Page 1: Apache2 Ubuntu Default Page: It works - ext P …physics.nmu.edu › ~pmengyan › nmuwebpage_files › research › ...M. M. Qazilbash et al. Appl Phys Lett 92 (2008) 241906. [**]

Project Purpose: Use µ+ as experimentally accessible analog to H and probe of the local magnetic environment in Vanadium Dioxide (VO2) to:

• Identify transition mechanism (Peierls vs Mott-Hubbard)

• Understand role dopants play in changing material properties such as transitions, conductivity, bandgap, magnetism, etc

• Explore magnetism caused by disruption of V-V dimer

• Study H behavior (stability/dynamics, energy barriers, etc)

Characterization of the Magnetic Phase in Ti-Doped Vanadium Dioxide

1 10 1000

50

100

150

200

250

0

7

14

20

27

34

Fit F

requency (

MH

z)

3 atPct

5 atPct

Fit F

ield

(m

T)

Temperature (K)

ModelMagnetizationCriticalExponent (User)

Equation B0*(1-(T/Tc)^alpha)^beta

Plot FitField

B0 0.22508 ± 5.4081E-4

Tc 82.5668 ± 0.5625

alpha 2.5411 ± 0.05267

beta 1 ± 0

Reduced Chi-Sqr 4.45111

R-Square (COD) 0.99909

Adj. R-Square 0.99891

ZF-mSR

M. R. Goeks*a, P. W. Mengyana,b, R. L. Lichtib a Department of Physics, Northern Michigan University, Marquette, MI 49855 USA

b Department of Physics, Texas Tech University, Lubbock, TX 79409-1051 USA

Fig 7: Temperature dependence of compo-nent asymmetry for VO2:Ti 3 at%. Asymmetry is proportional to the fraction of the material in that state. As T approaches TC, the oscillat-ing component (magnetic phase, ■) is re-placed by a non-relaxing component (▲) like-ly from the increasingly fast fluctuations asso-ciated with the break-up of the low T long range order. At TC, the oscillation is complete-ly replaced by the static Kubo-Toyabe (sKT,●) indicating only nuclear fields are present.

References:

[1] e.g.: F.J. Morin, Phys Rev Lett 3 (1959) 34; A. Cavalleri et al. J Phys Soc Jpn 75 (2006) 011004; B.J. Kim et al. Appl Phys Lett 90 (2007) 023515; M. M. Qazilbash et al. Appl Phys Lett 92 (2008) 241906; M. Imada et al. Rev Mod Phys 70 (1998) 1039; J.B. Goodenough, J. Solid State Chem 3 (1971) 490.

[2] M. Nazarri, PhD Dissertation, Texas Tech, 2013.

[3] i.e.: P. Kiri et al. Adv Mat Lett 1 (2010) 86; Burkhardt et al. Thin Solid Films 345 (1999) 229; C. Tang et al. Phys Rev B 31 (1985) 1000.

[4] C. Wu et al. J Am Chem Soc 133 (2011) 13798.

[5] A. Yaouanc & P.D. de Reotier, Muon Spin Rotation […] (Oxford Press, New York, 2011); J.H. Brewer in Encyclopedia of Applied Physics, Muon Spin […], ed. Trigg, (VCH, New York, 1994) V11; http://musr.ca.

[6] R.S. Hayano et al. Phys Rev B 20 (1979) 850.

[7] A. Cavalleri et al. J. Phys Soc Japan 75 (2006) 011004; B. J. Kim et al. Appl Phys Lett 90 (2007) 023515; M. M. Qazilbash et al. Appl Phys Lett 92 (2008) 241906.

[**] Funding by: Welch Foundation (grant D-1321), NMU Freshman Fellows program, NMU Foundation [***] Special thanks to the MuSR staff scientists and technicians at TRIUMF and RAL

Project Status, Future Work:

• A refined model is needed to characterize other fields present (not presented here) in the spectra. These additional fields suggest AFM order or other magnetic phases.

• Analyze Mu (H-like) behavior in the non-magnetic regime to provide insight into how H behaves and what role H impuri-ties play in modifying the properties of VO2 .

• Combine these results with data from stoichiometric VO2 and VO2:W (1 and 2.4 weight %) to establish trends with impurity content to begin to develop a robust model for the transitions (magnetic, structural, optical, electric ...) in these compounds.

Fits to predominant frequency in ZF time domain spectra directly measure magnetic field at µ+ site, yield

• 5 at%: Bloc = 111.8 ± 0.5 mT as T → 0 ; TC= 175 ± 2 K

• 3 at%: Bloc = 224.7 ± 0.5 mT as T → 0 ; TC= 80.0 ± 1 K

• 1 at%: TC= ~37 ± 2K [not shown above]. Bloc is clearly present and develops with decreasing T, however, below 20K significant changes in the time domain signal indicate multiple fields present with very broad distribution.

Conclusion:

Here we present an initial characterization of a substantial magnetic phase in three Ti-doped samples of VO2 by way of Zero Field Muon Spin Rotation and Relaxation measurements. Our results are commensurate with our related work on a W-doped VO2 compound, where we see similar shifts in the onset of the magnetic phase suggesting that the spatial distortion in the structure due to the presence of the impurities stabilizes the magnetic phase to higher temperatures. The magnetism itself is introduced by a disruption of the V-V dimerization and is observed to occur in stoichiometric VO2 around 35K.

The Experiment: • ZF (Bext=0T) MuSR Measurements

• HiTime and Helios spectrometers, M15 & M20C surface muon channels at TRIUMF (Vancouver, Canada)

• Bulk sintered 7×7×1 mm3 samples, VO2:Ti (1, 3, 5 at%)

• Temperature range: ~2K to ~285K

VO2 Properties [1-4]: • Reversible, Metal-Semiconductor Transition (TMST =340K) triggered thermally, optically, electrically, barometrically

• Metallic (T >TMST, EG ~0eV): Rutile (Fig 1), reflective, σ ~103‒104 (Ω‧cm)-1

• Semiconducting (T< TMST, EG ~1eV): Monoclinic (Fig 2), translucent, σ ~10-1‒10-3 (Ω‧cm)-1

• Dopants modify transition temperature and properties

- Ti, W, Au (etc.): lowers TMST ; F, Cr, Al (etc.): raises TMST [3] minimal effects on properties other than TMST

- Adding H reduces TMST while increasing σ in monoclinic phase with 3.8 at% H, TMST ~ 200K with nominal σ difference between phases. Effect is known but role H plays is unknown. [4]

Project Significance: This work directly contributes to understanding the role and be-havior of H in bulk VO2 compounds; it provides the initial dis-covery and characterization of the magnetic phases and provides insight into the debated mechanism responsible for the MST.

VO2 has many potential applications such as in smart windows, smart radiators, microwave wave guides, optical fiber, ultrafast tunable antenna [7]. Applications require exposure to H, which has a major effect on the transitions and electrical properties [4]. The effect of H is known but the role H plays in modifying the host has yet to be understood.

For applications, it is essential to understand aspects such as how (1) H may propagate into and behave within VO2 (2) magnetic and electrical properties behave in the compounds

* [email protected]

Fig. 1: Rutile structure [2] where

V 4+ has loosely bound e− → high σ

Fig. 2: Monoclinic structure [2] V pair with and without twisting. Pairs e− into singlet state → low σ

• Implant µ+ into sample

• µ+ starts clock

• µ+ precesses in Beff = Bext + Bint

• µ+ decays, emits e+ preferentially along direction of spin

• e+ hits detector, stops clock

• Time evolution of µ+ spin tracked via A(t) of e+ emission

Muon Spin Relaxation (MuSR) [5]:

Fig. 3: Experimental setup for a typical MuSR experiment with an externally applied field [5]. Only one of four positron detectors shown.

Bext

Fig. 4: Sample mounted for use in HiTime surrounded by 4 detectors (scintillator cubes). The sample is covered by a thin piece of foil tape to hold it in position directly on top of another scintillator (veto cube) that is used to detect any µ+ that miss the sample so that only events from muon decay inside the sample are recorded.

0 20 40 60 80 100

7K

15K

23K

30K

38K

45K

54K

60K

65K

70K

99K

150K

Fourier

Am

plit

ude

Frequency (MHz)

VO2:Ti 3at% FFT

Fig. 6: Fits to primary frequency in the time-domain

ZF-MuSR data on VO2:Ti 3at% (■) and 5 at% (⋆). All samples show additional fields in the magnetic re-gion. Here we have only plotted the most prevalent.

Fig. 5: Fast Fourier Transforms of several time-domain ZF spectra showing at least one precessing component developing with decreasing temperature (top to bottom). The peak frequency is proportional to the measured field (f = γµBeff ).

VO2:Ti 3at%

ZF-µSR

7 20 30 70 200 30010 100

0.00

0.05

0.10

0.15

0.20

0.25

0.30 Oscillation

sKT

Non-Rlx (=1.16)

Total

Asym

metr

y (

Arb

Units)

Temperature (K)

TNTC

Ai, Aj = Asymmetry for oscillating & sKT components {λi , ϕi} = Relaxation rate and phase of oscillating component

Static Kubo-Toyabe (sKT) component ∆j = Second moment of measured field distribution for sKT

Time domain asymmetry spectra evolve with temperature (Fig 4) and are characterized here by the model:

Results and Analysis:

0 1 2 3 4 5 6 7 8

0.00

0.05

0.10

0.15

0.20 2.4K

72.7K

77.6K

Asym

me

try (

Arb

Un

its)

Time (ms)

VO2:Ti 3at%

ZF-µSR (b)

0.00 0.05 0.10 0.15 0.20 0.25 0.30

-0.05

0.00

0.05

0.10

0.15

0.20

0.25 2.4K

72.7K

77.6KA

sym

metr

y (

Arb

Units)

Time (ms)

Fig 4 [left]: Example of time domain spectra from VO2:Ti 3 at%, at 2.4 K, 72.7 K, and 77.6 K. (a) The early time shows a fast relaxing oscillation, indicating a well-defined magnetic phase which is present only below Tc. (b) Full time spectra showing major differences in initial asymmetry above and below TC, typical for a magnetic transition. The highest temperature spectra shown is typical for a state where only nuclear moments contribute to the field sensed by the µ+ and is characterized by a Kubo-Toyabe function [6].

VO2:Ti 3at%

ZF-µSR (a)