LM335AZT New original Board Mount Temperature Sensors Precision 1
Deg Cel transistors manufacturers
Features
■ Directly calibrated in °K
■ 1°C initial accuracy
■ Operates from 450µA to 5mA
■ Less than 1Ω dynamic impedance
Description
- The LM135, LM235, LM335 are precision temperature sensors which can
be easily calibrated. They operate as a 2-terminal Zener and the
breakdown voltage is directly proportional to the absolute
temperature at 10mV/°K.
- The circuit has a dynamic impedance of less than 1Ω and operates
within a range of current from 450µA to 5mA without alteration of
its characteristics
- Calibrated at +25°C, the LM135, LM235, and LM335 have a typical
error of less than 1°C over a 100°C temperature range. Unlike other
sensors, the LM135, LM235, LM335 have a linear output.
Application information
- There is an easy method of calibrating the device for higher
accuracies
- The single point calibration works because the output of the LM135,
LM235, LM335 is proportional to the absolute temperature with the
extrapolated output of sensor going to 0V at 0°K (-273.15°C).
Errors in output voltage versus temperature are only slope. Thus a
calibration of the slope at one temperature corrects errors at all
temperatures.
- The circuit output (calibrated or not) is given by the equation:
VOT + VOTO x where T is the unknown temperature
and To is the reference temperature (in °K).
- Nominally, the output is calibrated at 10mV/°K.
- Precautions should be taken to ensure good sensing accuracy. As in
the case of all temperatures sensors, self-heating can decrease
accuracy. The LM135, LM235, and LM335 should operate with a low
current but sufficient to drive the sensor and its calibration
circuit to their maximum operating temperature
- If the sensor is used in surroundings where the thermal resistance
is constant, the errors due to self-heating can be externally
calibrated. This is possible if the circuit is biased with a
temperature stable current. Heating will then be proportional to
Zener voltage and therefore temperature. In this way, the error due
to self-heating is proportional to the absolute temperature as
scale factor errors.
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