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Micromechanics of moving inelastic discontinuities and applications

机译:移动非弹性间断的微力学及其应用

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In this owrk the kinetics and kinematics equations are developed for elastic homogeneous solids containing inelastic discontinuities with moving boundaries. From the derived free energy and the power of external forces one obtains the driving force acting on the internal boundary. Introducing the interface operators and some hypotheses on the inelastic fields one gets to formulate the driving force for the formation of an ellipsoidal domain. The theoretical procedure is illustrated by the calculation of interaction of a dislocation loop with a grain boundary and extended to the case of interaction micro domains. An application to the problem of coupling between plasticity and martensitic phase transformation is presented and discussed.
机译:在此,针对包含运动边界的非弹性不连续性的弹性均质固体,开发了动力学和运动学方程。从导出的自由能和外力的力量中,获得作用在内边界上的驱动力。在非弹性场上引入界面算子和一些假设后,人们就可以得出形成椭球区域的驱动力。通过计算位错环与晶界的相互作用来说明理论过程,并将其扩展到相互作用微区的情况。提出并讨论了可塑性与马氏体相变耦合问题的应用。

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