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In order to compare two manufacturing solutions in terms of stiffness, strength and failure mode, a numerical model was implemented.
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The electromechanical coupling coefficient (k t 2) of shear mode is a numerical measurement of the conversion efficiency between electrical and acoustic energy in piezoelectric materials.
We investigate the spheroidal mode using a numerical experiment that compares the rotational angular rate of a sphere (filled with an inviscid acoustic medium) with those of its vibrating patterns at both high and low vibration frequency.
Although their microscope worked in backscattered mode, a high numerical aperture (1.3, oil) objective was used.
We begin by describing the basic equations governing the megamap model and by illustrating the operational modes through a numerical example.
Its irregularity profile is then extracted from the mode shape by a numerical filter.
In that application, one set of modes derives from a numerical model and the other from measured data.
Predictions are generated using a numerical mode matching approach for axially uniform defects, and a hybrid finite element based method for non-uniform defects.
Since the presence of a crack or a delamination causes a discontinuity in the mode shape first derivatives, a numerical method for detecting discontinuities in smooth piecewise functions and their derivatives, based on a polynomial-annihilation technique is presented.
Based on a reasonable assumption that the vibration mode does not change abruptly for a gradual increase in the wind speed, a numerical, mode-iteration scheme is proposed.
A numerical mode-matching method is proposed using a modified matching technique in order to deal more accurately with liner discontinuity with flow.
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