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A note on the derivation of the derivatives of invariants of stretch tensor to the right Cauchy-Green tensor

机译:关于将拉伸张量不变式的导数推导到右Cauchy-Green张量的说明

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摘要

A new approach for the derivation of the principal invariants of the stretch tensor with respect to the right Cauchy-Green tensor is presented in this paper. According to the definition of the derivation of tensor function, the three first-order derivatives for the principal invariants of the stretch tensor are obtained through derivation directly to the right Cauchy-Green tensor by incremental method. Then the three second-order derivatives are yielded by the derivation to the right Cauchy-Green strain tensor directly. Furthermore, an explicit expression of the tangent modulus of the general Varga material is given as an example.
机译:本文提出了一种针对右柯西-格林张量推导张量的主要不变式的新方法。根据张量函数推导的定义,通过增量法直接推导到右柯西-格林张量,可以得到拉伸张量的主要不变量的三个一阶导数。然后,通过直接推导到正确的柯西-格林应变张量来产生三个二阶导数。此外,给出了一般Varga材料的切线模量的显式表达式作为示例。

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