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Semi-inverse method for a plane strain gradient orthotropic elastic rectangle in tension

机译:张力下平面应变梯度正交弹性矩形的半逆方法

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摘要

Considering a simple form of the strain energy functional for anisotropic elastic materials as proposed with Lazar and Kirchner (Int J Solids Struct 44(7-8):2477-2486, 2007), Lazar and Po (Eur J Mech A Solids 50:152-162, 2015a), (Phys Lett A 379:1538-1543, 2015b), depending on the strain tensor and its derivatives. The field equations, boundary conditions and technique solution are listed in Placidi and El Dhaba (Math Mech Solids 22:5, 2017), a two-dimensional problem is solved for a rectangle fixed at one side and subjected to two different displacement fields at the opposite side. The analytical solution is obtained using the semi-inverse method. The physical quantities are plotted and the numerical results are discussed.
机译:考虑到Lazar和Kirchner的各向异性弹性材料的应变能功能的简单形式(int J固体结构44(7-8):2477-2486,2007),拉扎尔和PO(J Mech A欧元50:152 -162,2015A),(物理Lett A 379:1538-1543,2015B),取决于应变张量及其衍生物。 Placidi和El Dhaba中列出了现场方程,边界条件和技术解决方案(数学MECH固体22:5,2017),解决了一侧固定的矩形并在两侧固定的矩形问题 对面。 使用半逆方法获得分析溶液。 绘制物理量并讨论数值结果。

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