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SMTAS04USB Scheda tecnica(PDF) 4 Page - List of Unclassifed Manufacturers |
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SMTAS04USB Scheda tecnica(HTML) 4 Page - List of Unclassifed Manufacturers |
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4 / 9 page ![]() DATASHEET SMT172 last update maart 20, 2017 reference V14 page 4 Therefore, a valid duty cycle is: = ∑ = Where t Hi = time interval of high state t Li = time interval of low state DC i = duty cycle of individual period i DC = the valid duty cycle The specified accuracy and noise performance are based on a measurement of 8 periods. For improved noise performance, measurement of multiples (N times) of 8 periods is recommended. In other words: After each period the duty cycle has to be calculated and stored. The mean duty cycle has to be taken over 8 periods or a multiple of 8 periods. This mean duty cycle is used to calculate the temperature. Measurement always starts on the negative edge of the output signal. Understanding the specifications Sampling Noise From the theory of signal processing it can be derived that there is a fixed ratio between the frequency of the sensor output, the sampling rate and the sampling noise. The uncertainty of the temperature measurement is determined by: = 200 6 t p t s Note: The above mentioned error Terr is NOT related to the intrinsic accuracy of the sensor. It just indicates how the uncertainty (standard deviation) is influenced when a microcontroller samples a time signal. Sensor noise Each semiconductor product generates noise, also the SMT172 sensor. The lower limit of the noise is determined by the flicker noise of the sensor, where further averaging will no longer reduce it. So the measured noise of the sensor of course depends on the measurement time. The noise of the sensor is about 0.002°C when measuring over 3.6ms (8 periods, 5V). When measuring over about 0.1s the sensor noise is reduced to 0.0004°C. Where T err = measurement uncertainty of temperature (= standard deviation of the sampling noise) t s = microcontrollers sampling rate t p = period of the sensor output t m = total measurement time, an integer number of t p |
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