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On the characterization of geometrically necessary dislocations in finite plasticity

机译:关于有限塑性中几何必要位错的表征

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We develop a general theory of geometrically necessary dislocations based on the deocmpo- sition F=F~eF~p. the incompatibility of F~e and that of F~p are characterized by a single tensor G giving the Burgers vector, measured and reckoned per unit area in the microstructural (inter- Mediate) configuration. We show that G may be expressed in trms of F~p and the referential Curl of F~p, or equivalently in terms of F~e-1 and the spatial curl of F~e-1.
机译:我们根据定理F = F〜eF〜p建立了几何上必要的位错的一般理论。 F_e和F_p的不相容性以单个张量G为特征,该张量给出了Burgers向量,在微观结构(中间)构型中按单位面积测量和计算。我们表明,G可以用F〜p的trms和F〜p的参考Curl表示,或者等效地用F〜e-1和F〜e-1的空间卷曲表示。

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