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首页> 外文期刊>International Journal of Solids and Structures >Strain gradient theory in orthogonal curvilinear coordinates
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Strain gradient theory in orthogonal curvilinear coordinates

机译:正交曲线坐标系中的应变梯度理论

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In this short note, general formulations of the Toupin-Mindlin strain gradient theory in orthogonal curvilinear coordinate systems are derived, and are then specified for the cases of cylindrical coordinates and spherical coordinates. Expressions convenient for practical use are presented for the corresponding equilibrium equations, boundary conditions, and the physical components for strains and strain gradients in the two coordinate systems. The results obtained in this paper are general and complete, and can be useful for a wide range of applications, such as asymptotic crack tip field analysis, cylindrical and spherical cavity expansion problems, and the interpretation of microano indentation tests and bending/twisting tests on small scales. (C) 2008 Elsevier Ltd. All rights reserved.
机译:在此简短说明中,推导了正交曲线坐标系中Toupin-Mindlin应变梯度理论的一般公式,然后针对圆柱坐标和球坐标指定了该公式。针对两个坐标系中的相应平衡方程,边界条件以及应变和应变梯度的物理分量,提供了便于实际使用的表达式。本文获得的结果是一般而完整的,可用于广泛的应用,例如渐近裂纹尖端场分析,圆柱和球形空腔膨胀问题,以及微观/纳米压痕测试和弯曲/扭曲的解释小规模测试。 (C)2008 Elsevier Ltd.保留所有权利。

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