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Optimal control of quasi-static plasticity with linear kinematic hardening, part I: Existence and discretization in time

机译:线性运动硬化对准静态塑性的最佳控制,第一部分:时间的存在和离散

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摘要

In this paper we consider an optimal control problem governed by a time-dependent variational inequality arising in quasi-static plasticity with linear kinematic hardening. We address certain continuity properties of the forward operator, which imply the existence of an optimal control. Moreover, a discretization in time is derived and we show that every local minimizer of the continuous problem can be approximated by minimizers of modified, time-discrete problems.
机译:在本文中,我们考虑了由线性运动硬化引起的准静态塑性中随时间变化的不等式所控制的最优控制问题。我们讨论了前向算子的某些连续性,这意味着存在最优控制。而且,导出了时间离散化,我们证明了连续问题的每个局部最小化器都可以通过修改后的,时间离散问题的最小化器来近似。

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