4.7 Article

The estimation of Poisson's ratio by time-averaging and Cornu's method for isotropic beams

Journal

MECHANICAL SYSTEMS AND SIGNAL PROCESSING
Volume 189, Issue -, Pages -

Publisher

ACADEMIC PRESS LTD- ELSEVIER SCIENCE LTD
DOI: 10.1016/j.ymssp.2022.110077

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Previous research has found that static and dynamic measurements differ in estimating Poisson's ratio due to various factors that affect these tests differently. In addition, even under the assumption of isotropic and homogeneous material properties, discrepancies between static and dynamic test results exist due to inherent differences in diagnostic techniques. Furthermore, thermodynamic effects can significantly impact dynamic test results. However, combining time-averaged scanning digital holography with Cornu's method can theoretically estimate the effective Poisson's ratio regardless of frequency and testing method.
Prior research suggests that direct static (e.g., uniaxial testing) and dynamic (e.g., ultrasonic wave propagation analysis) measurements differ in the estimation of Poisson's ratio because anisot-ropies and heterogeneities in the sample material affect the two types of tests differently. Even assuming isotropic and homogeneous material properties, prior research further suggests that discrepancies between static/dynamic test results will exist because the error of the diagnostic techniques for the measurand are inherently different. Finally, thermodynamic effects are not present in static tests but can significantly affect dynamic test results. Given the potential for all these variables to produce discrepancies, it would be helpful to have the measurement of Pois-son's ratio obtainable from the same theory and experimental measurements by either static or dynamic testing methods. Our finite element calculations show that by combining time-averaged scanning digital holography with Cornu's method, it is theoretically possible to estimate the effective Poisson's ratio from the anticlastic contours at the antinode of the first out-of-plane bending mode shape. This is true regardless of frequency and therefore applicable for both static and dynamic measurements. Our results show that the estimate of Poisson's ratio by Cornu's method using data from simulations of mode shapes approaches the true value of Pois-son's ratio. In addition, our research suggests that beam geometry and boundary conditions are fundamental factors limiting the convergence of the estimate of Poisson's ratio to the true value of Poisson's ratio regardless of performing a static or dynamic test.

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