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首页> 外文期刊>IMA Journal of Applied Mathematics >Extension of certain key results from classical elasticity to decagonal quasicrystalline composites
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Extension of certain key results from classical elasticity to decagonal quasicrystalline composites

机译:将某些关键结果从经典弹性扩展到十边形准晶体复合材料

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摘要

In this paper, we extend certain key results from the classical theory of isotropic elasticity to the generalized theory of elasticity for decagonal quasicrystaline composites. These results include: (i) the dependence of the solution on the number of elastic constants, (ii) Green's functions for bimaterials consisting of two bonded half-planes, (iii) Green's functions for a circular elastic inclusion, (iv) the oscillatory singular stress field in the vicinity of an interface crack tip and (v) the inverse problem corresponding to the design of harmonic shapes.
机译:在本文中,我们将从经典的各向同性弹性理论的某些关键结果扩展到十边形准结晶复合材料的广义弹性理论。这些结果包括:(i)解对弹性常数数量的依赖;(ii)由两个键合的半平面组成的双材料的格林函数,(iii)圆形弹性夹杂物的格林函数,(iv)振荡界面裂纹尖端附近的奇异应力场;(v)与谐波形状设计相对应的反问题。

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