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On the extreme values of young's modulus, the shear modulus, and Poisson's ratio for cubic materials

机译:关于立方材料的杨氏模量,剪切模量和泊松比的极值

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摘要

For homogeneous cubic elastic materials with positive definite stored energy it is shown that themaximum and minimum values of Young's modulus E are related to the maximum and minimumvalues of the shear modulus G through the simple connection 1/G{sub}min - 1/G{sub}max = 3(1/E{sub}min - 1/E{sub}max). It is deduced that the ratio of compliances - S{sub}12/S44 is themaximum value of Poisson's ratio v in the cubic materials with a positive parameter X≡2S{sub}11- 2S{sub}12 - S{sub}44, and the minimum value of v in the cubic materials with negative X.
机译:对于具有确定的正存储能量的均质立方弹性材料,通过简单连接1 / G {sub} min-1 / G {可知,杨氏模量E的最大值和最小值与剪切模量G的最大值和最小值相关。 sub} max = 3(1 / E {sub} min-1 / E {sub} max)。推论顺从性比-S {sub} 12 / S44是具有正参数X≡2S{sub} 11-2S {sub} 12-S {sub} 44的立方材料中泊松比v的最大值,以及具有负X的立方材料中v的最小值。

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