Monroe L. Weber-Shirk S chool of Civil and Environmental Engineering Closed Conduit Measurement Techniques  Pipeline systems  Transmission lines  Pipe.

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Presentation transcript:

Monroe L. Weber-Shirk S chool of Civil and Environmental Engineering Closed Conduit Measurement Techniques  Pipeline systems  Transmission lines  Pipe networks  Measurements  Manifolds and diffusers  Pumps  Transients You are here

Measurement Techniques  Direct Volume or Weight measurements  Velocity-Area Integration  Pressure differential  Pitot Tube  Venturi Meter  Orifice  Elbow Meter   Electromagnetic Flow Meter   Turbine Flow Meter   Vortex Flow Meter   Displacement Meter   Ultrasonic flow meter   Acoustic Doppler   Laser Doppler   Particle Tracking 

Some Simple Techniques...  Direct Volume or Weight measurements  Measure volume and time (bucket and stopwatch)  Excellent for average flow measurements  Velocity-Area Integration Stream flow

Pitot Tube V V1 =V1 = 1 2 Connect two ports to differential pressure transducer. Make sure Pitot tube is completely filled with the fluid that is being measured. Solve for velocity as function of pressure difference z 1 = z 2 Static pressure tap Stagnation pressure tap 0

Venturi Meter  Venturi presented his work on the Venturi tube  first commercial Venturi tube produced by Clemens Herschel  Minimal pressure loss 12 Bernoulli equation applicable?_______ Why? Yes! Contraction

Venturi Meter Discharge Equation C v is the coefficient of velocity. It corrects for viscous effects (energy losses) and velocity gradients (  ). K venturi is  1 for high Re and small D 2 /D 1 ratios 12

Orifice The flow coefficient, K orifice, is a function of the ratio of orifice diameter to pipe diameter and is a weak function of ________ number. 2.5 D 8 D D hh Reynolds

Elbow Meter  Acceleration around the bend results in higher pressure at the outside of the bend  Any elbow can be used as the meter  Needs to be calibrated (no standard calibration curves are available)

Electromagnetic Flow Meter  Conductor moving through a magnetic field generates an _______ field.  Voltage is proportional to velocity  Causes no __________ resistance to flow  High signal amplification is required magnet electrodes conductive fluid measure voltage here electric “measurable”

Turbine and Paddle Wheel Flow Meters  Simply a turbine mounted in a pipe held in a stream  The angular velocity of the turbine is related to the velocity of the fluid  Can operate with relatively low head loss  Needs to be calibrated  Used to measure _________ ___ ____ or ___________ volumetric flow rate velocity

Vortex Flow Meter  Vortex shedding  Strouhal number, S, is constant for Re between 10 4 and 10 6  Vortex shedding frequency (n) can be detected with pressure sensors d L

Displacement Meter  Used extensively for measuring the quantity of water used by households and businesses  Uses positive displacement of a piston or disc  Each cycle of the piston corresponds to a known volume of water  Designed to accurately measure slow leaks!

Transmitted frequency Ultrasonic Flow Meters: Doppler effect  The transmitted frequency is altered linearly by being reflected from particles and bubbles in the fluid. The net result is a frequency shift between transmitter and receiver frequencies that is proportional to the velocity of the particles. Doppler shift Sound velocity

Ultrasonic Flow Meters: Transit Time  Measure the difference in travel time between pulses transmitted in a single path along and against the flow.  Two transducers are used, one upstream of the other. Each acts as both a transmitter and receiver for the ultrasonic beam.

Acoustic Doppler Velocimeter _______ measurement Point

Laser Doppler Velocimetry  a single laser beam is split into two equal-intensity beams which are focused at a point in the flow field.  An interference pattern is formed at the point where the beams intersect, defining the measuring volume.  Particles moving through the measuring volume scatter light of varying intensity, some of which is collected by a photodetector.  The resulting frequency of the photodetector output is related directly to particle velocity.  _______ measurement Point

Particle Tracking Velocimetry velocity field  Illuminate a slice of fluid (seeded with particles) with a laser sheet  Take a high resolution picture with a digital camera  Repeat a few milliseconds later  Compare the two images to determine particle displacement  Measures _______ ______

Questions to Ponder  Will an ADV need to be recalibrated if it is moved from freshwater to saltwater?  A graduate student proposes to use an LDV in a wave tank (through a glass bottom) that is stratified with freshwater on top of saltwater to measure turbulence from the breaking waves. What problems might arise?  How could the flow normal to the plane of the light sheet be estimated using PTV?  Would it be possible to know the direction of the flow in the 3 rd dimension?

More Questions to Ponder  Why would a flow meter manufacturer specify that the pipe used for installing the meter must be straight for 10 diameters upstream and 5 diameters downstream from the meter?  How could an ultrasonic device get information about velocity at more than one location without moving (profiling)?  How could you apply the results from profiling to improve the flow rate measurement in a pipe?

Orifice Example  Estimate the orifice diameter that will result in a 100 kPa pressure drop in a 6.35 mm I.D. pipe with a flow rate of 80 mL/s. The orifice coefficient (K orifice ) is 0.6.  What is  the ratio of orifice diameter to pipe diameter?  If the smallest pressure differential that can accurately be measured with the pressure sensor is 1 kPa, what is the smallest flow that can accurately be measured using this orifice?  What are two ways of extending the range of measurement to lower flows?

Orifice Solution  Estimate the orifice diameter that will result in a 100 kPa pressure drop in a 6.35 mm I.D. pipe with a flow rate of 80 mL/s. The orifice coefficient (K orifice ) is 0.6.

Orifice Solution  What is  the ratio of orifice diameter to pipe diameter?  If the smallest pressure differential that can accurately be measured with the pressure sensor is 1 kPa, what is the smallest flow that can accurately be measured using this orifice?  What are two ways of extending the range of measurement to lower flows? 8 mL/s (0.546)