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首页> 外文期刊>Zeitschrift fur Angewandte Mathematik und Mechanik >The 4th-order isotropic tensor function of a symmetric 2nd-order tensor with applications to anisotropic elasto-plasticity
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The 4th-order isotropic tensor function of a symmetric 2nd-order tensor with applications to anisotropic elasto-plasticity

机译:对称二阶张量的四阶各向同性张量函数及其在各向异性弹塑性中的应用

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摘要

The effective elastic properties of polycrystals can vary significantly with their crystallographic texture [gamma]. Since a correlation of elastic and plastic properties has been proven (see [8] and references therein), a phenomenological modeling of the crystallographic texture induced elastic anisotropy is of importance in the context of both elasticity and plasticity. In the present paper an evolution equation for the effective elasticity tensors of aggregates of cubic crystals is specified by means of the theory of isotropic tenser functions. It is shown that constraints forced by the elastic symmetry on the micro scale simplify the phenomenological equations significantly. [References: 17]
机译:多晶的有效弹性性质可以随其晶体学结构γ而显着变化。由于已经证明了弹性和塑性特性的相关性(请参见[8]和其中的参考文献),因此在弹性和可塑性方面,对晶体织构引起的弹性各向异性的现象学建模非常重要。本文利用各向同性张量函数理论,给出了立方晶体聚集体有效弹性张量的演化方程。结果表明,微观尺度上弹性对称所施加的约束条件极大地简化了现象学方程。 [参考:17]

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