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Thick plate elements

1992
Abstract The analysis of thick plates must allow for the additional deformations of the plate caused by transverse shearing, and appropriate equations for this were discussed in Section 2.7. These equations have been implemented in a variety of ways for rectangular finite elements but may meet with difficulties in triangular elements ...
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Thick Lévy plates re-visited

International Journal of Solids and Structures, 2002
The paper deals with moderately thick plates, for which the transverse shear deformation (being neglected in Kirchhoff's thin-plate-theory) has to be taken into account. This is done in Reissner's and Mindlin's theories respectively, which are based, however, on different physical models.
Lee, K.H., Lim, G.T., Wang, C.M.
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Surface Motions of a Thick Plate

Journal of Applied Physics, 1958
The motion of a thick elastic plate, infinite in two dimensions and bounded by air on the two parallel faces, has been studied. The plate is excited at a point on one face, as in Lamb's problem, by a force impulsive in time, and directed normal to the surface. The early motions of this surface have been described by Lamb.
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Thickness waves in electroelastic plates

Wave Motion, 2001
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
PODIO GUIDUGLI, PAOLO   +1 more
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Thickness Vibrations of Plates

1969
The plate is infinite in extent and bounded by two parallel planes located at, say, x 2 ± h, as shown in Fig. 10. For our purposes, both faces of the plate may (or may not) be completely coated with electrodes which are infinitesimally thin. Since the electrodes are infinitesimally thin, all possible mechanical effects may be ignored.
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Thick rectangular plates—I

International Journal of Mechanical Sciences, 1983
David W. Cooke, Mark Levinson
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Estimation of gold plating thickness

1970
The following intensities were obtained from a series of gold plated steel samples measured on the Au Lα line.
R. Jenkins, J. L. de Vries
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Variable Thickness Plates

2021
K. Bhaskar, T. K. Varadan
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Vibration of thick auxetic plates

Mechanics Research Communications, 2014
Abstract This short communication investigates the effect of negative Poisson's ratio on the natural frequency of thick plates of arbitrary shape. Using the Mindlin plate theory, it was generally found that as the plate's Poisson's ratio becomes more negative, the Mindlin-to-Kirchhoff natural frequency ratio increases with decreasing rate.
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Generalized Conforming Thick Plate Element

2009
This chapter introduces how to use the generalized conforming theory to develop the plate element models for the analysis of both thick and thin plates. In Sect. 8.1 and 8.2, a review of the Reissner-Mindlin (thick) plate theory is firstly given, and then, a comparison between this theory and the Kirchhoff (thin) plate theory is presented.
Song Cen, Zhi-Fei Long
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