Journal
IEEE TRANSACTIONS ON INSTRUMENTATION AND MEASUREMENT
Volume 70, Issue -, Pages -Publisher
IEEE-INST ELECTRICAL ELECTRONICS ENGINEERS INC
DOI: 10.1109/TIM.2021.3052013
Keywords
Comparison quasistatic calibration; drop-weight device; dynamic test error; piezoelectric pressure measurement system; response characteristics; sectional nominal mathematical model
Funding
- Research Fund for Young Teachers of Anhui University of Technology of China [QZ201714]
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This article presents a mathematical model of the piezoelectric pressure measurement system using a second-order differential equation with constant coefficients and gives a method to obtain the nominal sectional mathematical model. Quasi-static calibration tests show that the response characteristics of the system to quasi-static pressure pulses with different amplitudes are significantly different.
Quasi-static calibration is an important method to obtain the working characteristics of piezoelectric pressure measurement system. However, the straight working line equation, which is obtained by fitting the amplitude of quasi-static pressure pulses, cannot reflect the different response characteristics of piezoelectric pressure measurement systems to quasi-static pressure pulses with different amplitude. In this article, a second-order differential equation with constant coefficients is used to describe the mathematical model of the piezoelectric pressure measurement system. The method to obtain the nominal sectional mathematical model of the piezoelectric pressure measurement system is given. Quasi-static calibration tests show that the response characteristics of piezoelectric pressure measurement system to quasistatic pressure pulses with different amplitude are obviously different. The static sensitivity of the piezoelectric pressure measurement system to quasistatic pressure pulses with different amplitude increases with the increase of pressure amplitude. Compared with the straight working line equation of piezoelectric pressure measurement system, sectional nominal second-order differential equation with constant coefficients can effectively reduce dynamic test errors.
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