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Plane strain gradient elastic rectangle in bending

机译:弯曲中的平面应变梯度弹性矩形

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The present paper can be considered as an extension of the work (Charalambopoulos and Polyzos in Arch Appl Mech 85:1421-1438, 2015). The simplest possible elastostatic version of Mindlin's strain gradient elastic (SGE) theory is employed for the solution of a SGE rectangle in bending under plane strain conditions. The equilibrium equations as well as expressions for all types of stresses and boundary conditions appearing in the considered rectangle are explicitly provided. An improved version of Mindlin's solution procedure via potentials is proposed. Besides, an elegant solution representation that contains the solution of the corresponding classical elastic problem is demonstrated. Results of six plane strain bending problems, which reveal a significant diversification from the classical elasticity theory and specific features of the underlying microstructure, are addressed and discussed.
机译:本文可以被视为工作的延伸(Charalambopoulos和Arch Appl Mech的Polyzos 85:1421-1438,2015)。 Mindlin的应变梯度弹性(SGE)理论的最简单可能的弹性型版本用于在平面应变条件下弯曲矩阵的溶液。明确提供了平衡方程以及所考虑的矩形中出现的所有类型的应力和边界条件的表达式。提出了一种通过潜力的Mindlin的解决方案过程的改进版本。此外,还证明了包含相应的经典弹性问题解决方案的优雅解决方案表示。六个平面应变弯曲问题的结果,揭示了来自潜在的弹性理论和底层微观结构的特定特征的显着多样化。

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