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Nonlinear bending of Reissner-Mindlin plates with free edges under transverse and in-plane loads and resting on elastic foundations

机译:带有自由边缘的Reissner-Mindlin板在横向和平面载荷下并在弹性基础上的非线性弯曲

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摘要

A nonlinear bending analysis is presented for a rectangular Reissner-Mindlin plate with free edges subjected to combined transverse partially distributed load and compressive edge loading and resting on a two-parameter (Pasternak-type) elasticfoundation. The formulations are based on the Reissner-Mindlin plate theory considering the first-order shear deformation effect, and including the plate-foundation interaction. The analysis uses a mixed Galerkin-perturbation technique to determine theload-deflection curves and load-bending moment curves. Numerical examples are presented that relate to the performances of moderately thick rectangular plates with free edges subjected to combined loading and resting on Pasternak-type elastic foundationsfrom which results for Winkler elastic foundations are obtained as a limiting case. The influence played by a number of effects, among them foundation stiffness, transverse shear deformation, loaded area, the plate aspect ratio and initial compressiveload are studied. Typical results are presented in dimensionless graphical form.
机译:提出了矩形矩形Reissner-Mindlin板的非线性弯曲分析,该矩形板的自由边缘受到横向部分分布载荷和压缩边缘载荷的共同作用,并处于两参数(Pasternak型)弹性地基上。该公式基于Reissner-Mindlin板理论,考虑了一阶剪切变形效应,包括板-基础相互作用。该分析使用混合Galerkin摄动技术来确定载荷-挠度曲线和载荷-弯矩曲线。给出了一些数值示例,这些示例涉及具有自由边缘的中等厚度矩形板的性能,这些矩形边缘承受组合荷载并停留在Pasternak型弹性地基上,从中获得Winkler弹性地基的结果作为极限情况。研究了多种效应的影响,包括地基刚度,横向剪切变形,荷载面积,板高宽比和初始压缩荷载。典型结果以无量纲图形形式表示。

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