(advanced) flow measurements dr. jános vad, associate … · 2010-02-23 · (advanced) flow...
TRANSCRIPT
(ADVANCED) FLOW MEASUREMENTS
Dr. János VAD, associate professor, Dept. Fluid Mechanics, BME
1: Introduction. The need for flow measurements. Practical / industrial
necessity of flow measurements in general. Quantities to be measured.
Aspects of „being advanced”. Special notes on advanced flow measurements.
2: Measurement of temporal mean pressures: static, total, dynamic. Probes
Interactive presentations (– „PREMIUM SCORES”):
Vad, J. (2008), Advanced flow measurements. Mőegyetemi Kiadó, 45085.
Dr. János VAD: Flow measurements
2: Measurement of temporal mean pressures: static, total, dynamic. Probes
and methods. Manometers. Pressure-based measurement of velocity
magnitude and direction. Anemometers, thermal probes. Temperature
measurements.
3: Measurement of unsteady pressures. Sound and vibration measurements.
Laboratory display: Devices for pressure, velocity and temperature
measurements. Pneumatic measurements (pressure, temperature, flow rate).
Electro-pneumatic systems.
4: Hot wire anemometry. Flow visualization. Introduction to lasers applied to
optical flow diagnostics.
5: Laser optical flow measurements. Laser Doppler Velocimetry (LDV). Phase
Doppler Anemometry (PDA). Particle Image Velocimetry (PIV).
6: Laboratory display: Wind tunnel techniques. Hot wire anemometry. Laser
operation. Laser Doppler Anemometry.
7: Mid-term test 1 – Part A: closed book test (theory), Part B: open book test
(solution of practical problems)
8: Flow rate measurements with use of contraction elements and deduced from
velocity data. Comparison.
9: Specialised flowmeters: ultrasonic, MHD, capacitive cross-correlation
Dr. János VAD: Flow measurements
9: Specialised flowmeters: ultrasonic, MHD, capacitive cross-correlation
technique, Coriolis.
10: Specialised flowmeters: vortex, rotameter, turbine, volumetric.
11: Laboratory display: Ultrasonic flowmetry, MHD flowmetry, rotameters,
turbine flowmeters.
12: Mid-term test 2 – Part A: closed book test (theory), Part B: open book test
(solution of practical problems)
13: The complementary characters of flow measurements and Computational
Fluid Dynamics. Industrial case studies.
For the Mechanical Engineering Modelling MSc+PhD Course: Interactive seminars (lab displays, industrial case studies–„PREMIUM SCORES”) + laboratory excercises:
1: ICS: Fault diagnostics of the air supply system of a gas motor power
generator. Development of a dynamic fire extinguishment method. Testing a
wind tunnel via ad hoc measurements.
2: ICS: Optimization of a mineral wool production process. Development of an
axial fan of long throw. Visualisation of water coning in the model of an oil
production well.
3: ICS: Proposal for noise reduction of an aerobic waste water treatment
Dr. János VAD: Flow measurements
3: ICS: Proposal for noise reduction of an aerobic waste water treatment
system. Investigation on a wood chip drying tower.
4: ICS: Optimization of a pharmaceutical fermentation process. Measurement
and simulation of an electro-pneumatic brake modulator. Vibration diagnostics
on a boiler combustion air supply fan.
5: ICS: Experimental investigation on a scaled-up model fuel pump. Extension
of a food industry cooler system.
6: Laboratory display: Visit to the laboratory of Institute of Physics, Eötvös
Loránt University of Science. PIV measurements.
7: Preparation for the laboratory measurements. Laboratorymeasurements 1.
8: Laboratory measurements 2.
9: Laboratory measurements 3.
10: ICS: Development of a standardised axial fan test facility for testing
industrial fans. Fluid mechanical survey of a gas turbine power plant.
11: ICS: Measurements on a silencer built in a cement industry flue gas duct.
Fluid mechanical survey of a combustion air supply fan of a thermal power
plant.
Dr. János VAD: Flow measurements
plant.
12: ICS: Survey on a heat power measurement method in a remote heating
system. Reconstruction of the pump system of a chemical industrial reservoir
park.
13: ICS: Investigation of the cooling process applied in sheet metal industry.
Study on the effect of flow rate measurement noise in a natural gas supply line.
Testing compressors used in air conditioners.
14: Presentation of laboratory measurement results.
HARDCORE FLUID MECHANICS
Dr. János VAD: Flow measurements
„Keep•your blood clean,•your body lean,•and your mind sharp.”
Dr. János VAD: Flow measurements
1. INTRODUCTION1.1. Objectives of fluid flow measurements
1.1.1. Global (integral) quantitiesGeneral judgment of operation of fluid machinery and the connected fluid mechanical system, fault diagnostics (occasional studies)
Dr. János VAD: Flow measurements
i
n
i
i
A
m AvdAvq
duct
∆ρρ ∑∫=
⊥≈=1
Mass flow rate:
Dr. János VAD: Flow measurements
Volume flow rate:
∫=
ductA
V dAvq
Providing measurement data for process control and automation
1.1.2. Local quantities, flow structure data
Fault diagnostics, check of operational state
Dr. János VAD: Flow measurements
Providing measurement data for industrial process control
Pressure drop [Pa]
0 2 4 6 8 [m/s]
Dr. János VAD: Flow measurements
0 2 4 6 8 [m/s]
Air velocity
Measurement-based research and development (R&D)
Dr. János VAD: Flow measurements
Experimental validation of Computational Fluid Dynamics (CFD) tools
Dr. János VAD: Flow measurements
5 10 15 20 25 30 35 40
0.70
0.75
0.80
0.85
0.90
0.95
1.00
R
0.1 cu
[deg]θ
P S
O
U
CFP
W
V
TCA
STH
PV
0.90
0.95
5 10 15 20 25 30 35 40
0.70
0.75
0.80
0.85
1.00
R
0.1
[deg]θ
P
S
O
U
CF PW
CA
STH PV
cu T
LDA: CFD:
1.2. Measured quantities under discussion
Related to industrial applications and R&D:
Global quantities:•Volume flow rate
•Mass flow rate
Local quantities:
Dr. János VAD: Flow measurements
Local quantities:Scalar quantities:
•Pressure (temporal mean and fluctuating)
•Temperature
•Concentration of another phase
Vectorial quantities:
•Velocity (temporal mean and fluctuating)
1.3. “Advanced flow measurements”: aspects of being “advanced”
Demand Examples for instrumentation
“Small” measurement uncertainty Laser Doppler Anemometry (LDA):
velocity measurement with 0.1 %
relative uncertainty
“Wide” measurement range LDA equipped with high-speed data
acquisition card, capable for
measurement of sign of velocity:
Dr. János VAD: Flow measurements
measurement of sign of velocity:
velocity from 0 m/s up to supersonic
flow
“High” spatial resolution LDA: the size of the measurement
volume is in the order of magnitude of
0.1 mm (⇔ Pitot-static probe)
“High” temporal resolution for
investigation of time-dependent
processes (e.g. turbulence)
Hot wire anemometry (Constant
temperature anemometry: CTA) (⇔
Pitot-static probe)
“High” directional resolution for
measurement of vector quantities
LDA: the interference fringe system
defines the direction of velocity
component being measured (⇔ Pitot-
static probe)
“Low” directional resolution for
measurement of scalar quantities
Pitot-static (Prandtl) probe for
dynamic pressure measurements:
directionally insensitive in the range
of ±15° (this is a disadvantage if the
velocity is to be determined for
Dr. János VAD: Flow measurements
velocity is to be determined for
deduction of volume flow rate)
Multi-dimensionality 1D, 2D, 3D LDA and CTA, stereo
PIV
Limited need for calibration (stable
internal parameters)
LDA: NO need for calibration, “black
box”: NOT ALLOWED to adjust (⇔
CTA)
Easy-to-use, “plug and play” Propeller anemometer (⇔ LDA)
Reliable operation in a wide
application area: under heavy
circumstances (dusty, hot, humid,
aggressive industrial environment)
S-probe (⇔ LDA)
Application areas not servable with
other methods; remote measurements
Laser vibrometer (⇔ pieso-electric
accelerometer)
“Limited” disturbance of the flow to Ultrasound flowmeter (⇔ Solid-state
Dr. János VAD: Flow measurements
“Limited” disturbance of the flow to
be measured: “non-contact” / “non-
intrusive” / “non-invasive” techniques
Ultrasound flowmeter (⇔ Solid-state
probes)
Limited necessity to manipulate the
equipment to be measured
Laser vibrometer, ultrasound
flowmeter (⇔ throughflow orifice
meter)
Electronic output signal for advanced
representation of data and for process
control
Electronic pressure transducer (⇔ U-
type liquid manometer)
Computer-supported, automated
measurement (calibration, traversing,
Particle Image Velocimetry (PIV) (⇔
Pitot-static probe)
Dr. János VAD: Flow measurements
measurement (calibration, traversing,
data acquisition, data processing, data
storage, data representation…)
Pitot-static probe)
“Low” expenses Pitot-static probe (⇔ LDA)
1.4. Special notes on advanced flow measurements
A/ Measurement methods: selection according to the demands
Velocity measurement:
Technique Pitot-static probe 1-component
CTA or LDA
2-component
LDA
Dr. János VAD: Flow measurements
Aim Magnitude of
temporal mean
velocity, point-
like
1 temporal mean
(and fluctuating)
velocity
component, point-
like
2 velocity
components,
point-like
O. m. in
expenses
0.5 kEUR 25 kEUR 100 kEUR
Technique 3-component
LDA
2-component PIV Stereo PIV
Aim 3 velocity
components,
point-like
2 velocity
components, in a
plane
3 velocity
components, in a
plane
Dr. János VAD: Flow measurements
point-like plane plane
O. m. in
expenses
200 kEUR 200 kEUR 400 kEUR
B/ “Advanced” only IF: the entire experimental procedure and evaluation is also advanced
•Supersonic wind tunnel:
Dr. János VAD: Flow measurements
•IC test engine
C/ Paradox: „we need to know the answer before we begin.”
“Without theory the facts remain silent.”
Dr. János VAD: Flow measurements
x - y Traversing
Fan with
Rotary encoder
Throttle
mechanism
Rotor
torque meter
y
x
Dr. János VAD: Flow measurements
Inlet cone
Spray nozzle
air inlet
LDA system
Downstream windows
Upstream windows
D/ Full exploitation of the measurement technique
5 1015 20 25 30 35 0.7
0.750.8
0.850.9
0.95
-0.1
0
0.1
0.2
0
-0.09
0.09
ϕr r kc u=
Tangenciális koordináta [deg]
Járókerékagy
CsatornafalLapátnyom
Lapátmozgás
R
510
1520
2530
350.7
0.750.8
0.850.9
0.95
0
0.5
1
1.5
1
1.5
1.1
Tangenciális koordináta [deg]
Járókerékagy
CsatornafalLapátnyom
Lapátmozgás
R
u kc u=2R ψ
Dr. János VAD: Flow measurements
35Tangenciális koordináta [deg] Lapátmozgás 35Tangenciális koordináta [deg] Lapátmozgás
510
1520
2530
350.7
0.750.8
0.850.9
0.95
0
0.5
0.5
0.3
0.2
Tangenciális koordináta [deg]
Járókerékagy
CsatornafalLapátnyom
Lapátmozgás
R
c kϕ x u=
Tangenciális koordináta [deg]5 10 15 20 25 30 35 40
ω0.1u
0.70
0.75
0.80
0.85
0.90
0.95
1.00
0.676R
k