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Plate analysis using classical or Reissner-Mindlin theories

机译:使用古典或reisisner-mindlinal理论的板材分析

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Plates can be solved with classical or Reissner-Mindlin plate theory in the same computer code with an appropriate treatment of the direct boundary element formulation. The classical theory could be understood as the irrotational component of the field related to the rotations of the plate [1] and the shear deformation effect would correspond to the solenoidal component. This paper presents the fundamental solution and the direct boundary integral equations written in terms of boundary coordinates, normal (n) and tangential (s), for Reissner-Mindlin theory like it has been made for the classical analysis in order to permit the desired connection. Thus, the correction introduced by transverse shear deformation on the bending can be identified with reference to the classical approach and it is the key to establish the connection among the studied theories. An example will be solved to show the connections among plates theories and to present a boundary element formulation for Mindlin's theory with the irrotational field using the Danson's fundamental solution [5].
机译:板可以用经典或Reissner变-中厚板理论来解决在相同的计算机代码与直接边界元制剂的适当的治疗。经典理论可以理解为有关所述板[1]和剪切变形的效果将对应于螺线管组件的旋转场的无旋组件。本文介绍了根本的解决办法,并写在边界坐标,正常(N)和切向(S)方面的直接边界积分方程,赖斯纳-Mindlin理论好像是为了使所需的连接已作出的经典分析。因此,通过横向剪切变形的弯曲引入的校正可参照传统方法来识别,这是建立理论研究之间的连接的关键。一个例子进行求解,以显示板的理论之间的连接,并提出一个边界元件制剂明德林的理论与使用丹森的根本的解决方案[5]所述不旋转的字段。

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