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首页> 外文期刊>Sibirskie elektronnye matematicheskie izvestiia: Siberian Electronic Mathematical Reports >Optimal control of a thin rigid stiffener for a model describing equilibrium of a Timoshenko plate with a crack
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Optimal control of a thin rigid stiffener for a model describing equilibrium of a Timoshenko plate with a crack

机译:用于描述含裂纹的Timoshenko板平衡的模型的薄刚性加劲肋的最优控制

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摘要

We consider a family of variational problems describing equilibrium of plates containing a crack and rigid thin sti.ener on the outer boundary. Nonlinear conditions of the Signorini type on the crack faces are imposed. For this family of problems, we formulate an optimal problem with a control parameter determining the length of the thin rigid sti.ener. Meanwhile, a cost functional is specified with the help of an arbitrary continuous functional in the solution space. The existence of the solution to the optimal control problem is proved. We state the continuous dependence of the solutions with respect to the sti.ener's size parameter.
机译:我们考虑了一系列变分问题,这些变分问题描述了在外边界上包含裂纹和刚性薄增感剂的板的平衡。在裂纹面上施加了Signorini类型的非线性条件。对于这一系列问题,我们用控制参数来确定最优问题,该控制参数确定薄的刚性助剂的长度。同时,借助求解空间中的任意连续函数来指定成本函数。证明了最优控制问题的解决方案的存在。我们指出了溶液与助剂尺寸参数的连续依赖性。

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