Improved Progressive Polynomial Algorithm for Self-Adjustment and Optimal Response in Intelligent Sensors

José Rivera-Mejia, Gilberto Herrera, Mario I. M. Chacon, Pedro Acosta, Mariano Carrillo

Sensors · 2008 · 40 citations · 25 references

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TL;DR

Intelligent sensors require reconfigurable systems that quickly adjust to correct offset, gain variation, and nonlinearity. This study evaluates a progressive polynomial algorithm that uses varying grades of relative nonlinearity to achieve optimal response with minimal error. The algorithm was tested on a thermistor‑based temperature system, a sensor with severe nonlinearity, to assess its performance. Results show that selecting an optimal sequence of adjustment points minimizes nonlinearity error, enabling determination of readjustment points based on sensor nonlinearity grade, thereby reducing time and cost.

Abstract

The development of intelligent sensors involves the design of reconfigurable systems capable of working with different input sensors signals. Reconfigurable systems should expend the least possible amount of time readjusting. A self-adjustment algorithm for intelligent sensors should be able to fix major problems such as offset, variation of gain and lack of linearity with good accuracy. This paper shows the performance of a progressive polynomial algorithm utilizing different grades of relative nonlinearity of an output sensor signal. It also presents an improvement to this algorithm which obtains an optimal response with minimum nonlinearity error, based on the number and selection sequence of the readjust points. In order to verify the potential of this proposed criterion, a temperature measurement system was designed. The system is based on a thermistor which presents one of the worst nonlinearity behaviors. The application of the proposed improved method in this system showed that an adequate sequence of the adjustment points yields to the minimum nonlinearity error. In realistic applications, by knowing the grade of relative nonlinearity of a sensor, the number of readjustment points can be determined using the proposed method in order to obtain the desired nonlinearity error. This will impact on readjustment methodologies and their associated factors like time and cost.

References

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