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Isoclinic versus arbitrary rotated intermediate configuration for gradient plasticity applications

机译:等斜与任意旋转的中间构型的梯度可塑性应用

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Every multiplicative decomposition of the deformation gradient tensor into elastic and plastic parts is related to a local unloading process, which determines a so-called plastic intermediate configuration. Two kinds of such configurations are commonly used, at least in metal plasticity. The first one is connected with some fixed directions and is known as isoclinic configuration. The second may be chosen to be arbitrarily rotated and is called here arbitrary rotated intermediate configuration. We call formulation of plasticity from the point of view of these configurations respectively the isoclinic intermediate configuration approach (HC-approach) and the arbitrary rotated intermediate configuration approach (ARIC-approach). It is known that in classical (local) plasticity, the 1IC- and the ARIC-approaches may be viewed as alternative but equivalent. Under the assumptions made in the present paper, we show that this is generally no longer true, whenever gradient effects are involved.
机译:变形梯度张量到弹性和塑性零件的每一个乘法分解都与局部卸载过程有关,局部卸载过程决定了所谓的塑性中间构造。通常至少在金属塑性方面使用两种这样的构造。第一个以一定的固定方向连接,称为等斜构造。第二个可以选择任意旋转,在此称为任意旋转的中间配置。从这些构型的观点出发,我们称其为可塑性,即等斜中间构型方法(HC方法)和任意旋转的中间构型方法(ARIC方法)。众所周知,在经典(局部)可塑性中,1IC方法和ARIC方法可以看作是替代方法,但是等效的。在本文进行的假设下,我们表明,只要涉及到梯度效应,这种情况通常就不再成立。

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