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ME 322: Instrumentation Lecture 17
February 27, 2015 Professor Miles Greiner Temperature measurements, thermocouple circuits, thermocouple demo
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Announcements/Reminders
HW 6 due now HW 7 due Friday Lab 6 next week Only 4 wind tunnels (we are constructing a 5th) Watch your WebCampus to find when your group is scheduled to attend lab. Bring Excel from HW 6 and use it to process the data you acquire. This will help check the data as you take it and allow you to complete the data acquisition phase of the lab in one hour
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Midterm I Scores Average 75, St. Dev 18
In 2014 it was 74 and 18 (very similar) Solutions posted outside PE 213 I will only consider revising scores before Wednesday, March 4, 2015
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Phenomena used to Measure Temperatures
Liquid density change (in glass thermometer) Metal Deformation (Coil, bimetallic strips) Gas Pressure Wire resistance Problem All devices act line fins and affect the temperature of the locations that they are measuring
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Thermocouples Employ the Seebeck Effect
π΄ π΅ Employ the Seebeck Effect When two dissimilar metals (A & B) are in contact, a small electrical potential (voltage) is produced that depends on the junction temperature. Probes can consist of two wires and be inexpensive Rugged shielded probes can be expensive
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Demonstration (three junctions)
Iron 2 Put into Ice VOUT 1 Fe/Con down 2 Cu/Fe little change 3 Con/Cu up + VOUT 1 3 - Constantan Ni/Cu For demo use type-J thermocouple pair (Iron/Constant) connected to a copper (Cu) digital voltmeter Output is in the 10βs of microvolts 10mV = 0.01 mV = V VOUT depends on all three junction temperatures The sensitivity of VOUT to temperature is not the same for all the junctions.
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TT = Terminal Block Temp β uniform
Thermocouple Circuit Metal C TT = Terminal Block Temp β uniform + TS TS VOUT HE WOUT - TR TR Four junctions, including reference Let VCA(T) be voltage decrease going from C to A at junction temperature T VCA(T) = VC(T) - VA(T) π ππ’π‘ = π + β π β =VCA( π π )+VAB( π π )+ VBA( π π
)+ VAC( π π ) How are these voltage related? π πΆπ΄ π π = ? π π΄πΆ π π π π΅π΄ π π
= ? π π΄π΅ π π
π ππ’π‘ = π π΄π΅ π π β π π΄π΅ π π
(transfer function, π π desired, π π
undesired) If terminal block is isothermal, then π ππ’π‘ not dependent on Temperature TT or metal C How to find π π΄π΅ π ? 2nd Law of Thermodynamics (heat engine) If TS = TR, then VOUT = ?
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Standardization Industry uses standard wire material pairs (page 276)
The composition of the two wires must be well-controlled and sufficiently-different to give predictable (small uncertainty) and useful (sensitive) voltages Different wire pairs have different operating ranges and sensitivities, S = dVTC/dT = d(Reading)/d(Measurand)
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How to find VAB(T) T Material Science Calculations, or Calibration:
VOUT T TR= 0Β°C Material Science Calculations, or Calibration: Put reference junction is pure water/Ice Slurry, TR = 0Β°C Measure VOUT for a range of T See Page 277 for results
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Different sensitivities (slopes) Standard wire uncertainty:
Not really linear Different sensitivities (slopes) Standard wire uncertainty: Larger of 2.2Β°C or 0.7% of measurement
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Circuits without a Reference Junction
TT TS TT ? π ππ’π‘ = π πΆπ΄ π π + π π΄π΅ π π + π π΅πΆ π π = ? Problem, we have data for wire pair AB, but not CA or CB βThoughtβ experiment: If TS = TT , then by 2nd law π ππ’π‘ = π πΆπ΄ π π + π π΄π΅ π π + π π΅πΆ π π = ? So π πΆπ΄ π π + π π΅πΆ π π = βπ π΄π΅ π π (effect of C cancels out) π ππ’π‘ = π π΄π΅ π π β π π΄π΅ π π Donβt need VCA(T) or VBC(T) data to find this transfer function! ? ? ?
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Problem 9.22 A type E thermocouple is placed in an oven and connected to a computer data-acquisition system. The junction box temperature is independently measured to be 30Β°C. The thermocouple voltage is found to be 37.0 mV. What is the temperature of the oven?
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Thermocouple Signal Conditioner
Reading VSC [V] Measurand, T [Β°C] 400 10 ? Out of range Transfer Function π ππΆ = π π ππΆ ππ TS (Β°C) VSC (V) 400 10 In lab use Omega DREβTC-J; for Type J (Iron/Constantan) thermocouples Wiring: Iron (white insulation) goes to +Tc; Constantan (red stripe) goes to (-Tc) Transfer Function: π ππΆ =10π π π 400β = π β π π = π ππΆ = π π ππΆ ππ = 10π 400Β°πΆ =0.025 π Β°πΆ ; π ππΆ = π π ππΆ ππ = π Β°πΆ ; Gπππ= π ππΆ π ππΆ = 500 Inverted transfer function: TS = (40Β°C/V)*VSC Conditioner Provides Reference Junction Compensation Amplification Low Pass Filter (RF noise rejection) Linearization Galvanic Isolation (avoid ground loops even in water)
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