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Nuts & Volts

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Constant Current Sources<br />

Version (B) senses the voltage<br />

drop across the connector with a<br />

moveable probe you can easily make<br />

yourself. This method requires no<br />

moving parts. Typical currents you use<br />

range from 1 mA to 100 mA; however,<br />

be careful with upper end currents<br />

causing heating problems if a poorly<br />

aged connector has heavy surface film.<br />

High test currents may actually break<br />

down the film and destroy the resistance<br />

value you are trying to measure.<br />

72 April 2006<br />

Temperature Measurement Through ΔR<br />

You can use a CCS to measure<br />

temperature by observing changes in<br />

resistance. Apply a constant current<br />

through a thermistor and monitor the<br />

voltage across it via the meter terminal<br />

on your CCS. Thermistors, classified<br />

according to their resistance at 25°C,<br />

are available in a wide range of resistances<br />

and tolerances from 0.5 to 10 %.<br />

Thermistors with 0.5% tolerances have<br />

manufacturer supplied characteristic<br />

Thermistor Defined<br />

A thermistor is a semiconductor temperature<br />

sensor with a repeatable change in electrical<br />

resistance as a function of temperature.<br />

Thermistors usually possess a negative<br />

temperature coefficient, with resistance<br />

decreasing as temperature rises.<br />

curves or tables of their values. Figure 8<br />

is a typical curve for a 3 kΩ thermistor.<br />

(See Thermistor Defined sidebar.)<br />

You must consider self-heating of<br />

the thermistor when you apply current.<br />

Most thermistor data sheets list the<br />

dissipation constant (the amount of<br />

power in milliwatts required to raise<br />

the thermistor 1°C above the surrounding<br />

temperature). Typical values vary<br />

from 1 to 10 mW/°C. You should limit<br />

the power dissipated in the thermistor<br />

(I 2 R, where I is the applied current and<br />

R is the resistance at the measurement<br />

temperature) to one tenth of this value<br />

for best results. Indirect temperature<br />

measurements also use this method.<br />

You might want to measure the<br />

operating temperature of a winding of<br />

a small shaded-pole motor to ensure<br />

compliance with an Underwriter's<br />

Laboratory safety specification.<br />

First, measure the resistance of the<br />

winding at room temperature. Next,<br />

heat the motor by running it at full<br />

load, stalled rotor, multiplied by the<br />

number of hours of operation. Now<br />

remove the power from the winding and<br />

measure the change in resistance of the<br />

winding at set intervals (typically five<br />

seconds) until it has partially cooled.<br />

A DVM with a "hold" control is<br />

ideal here. Extrapolate this data to<br />

yield the resistance of the winding at<br />

the instant you remove the power.<br />

Fourth, use the equation below to<br />

determine the operating temperature:<br />

T hot = 1/K (R hot /R cold ) + (KT cold - 1)<br />

where T hot is the operating temperature<br />

in °C, T cold is the room temperature<br />

in °C, R hot is the resistance in<br />

ohms at the operating temperature,<br />

R cold is the resistance in ohms at room<br />

temperature, and K is the temperature<br />

coefficient of resistivity of the winding<br />

at room temperature. For both copper<br />

and aluminum (the two most commonly<br />

used materials), K = 0.0039.<br />

You can find values for other materials<br />

in any engineering handbook. NV

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