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Temporal finite element formulation of optimal control in mechanisms

机译:机构最优控制的时间有限元公式化

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A temporal finite element discretization of a boundary value problem has several advantages compared to a time-integrating evolution form for optimized target movement simulations. The paper gives some basic aspects on how such a finite element form can be stated, with both displacements and controls discretized and seen as unknowns. Aspects on the resulting formulations are discussed. Important issues are the order, continuity and fineness of the discretizations. When the formulation is seen in an optimization context, minimizing the effort for a prescribed movement, the discretization affects the results obtained in several manners, where some aspects of results are artifacts. The paper discusses these effects from basic principles, but also verifies them in numerical simulations.
机译:与用于优化目标运动模拟的时间积分演化形式相比,边界值问题的时间有限元离散化具有多个优点。本文提供了一些基本方面,说明了如何表示这种有限元形式,同时离散化了位移和控制,并将其视为未知数。讨论了所得配方的各个方面。重要的问题是离散化的顺序,连续性和精细性。当在最优化的上下文中看到配方时,可以最大程度地减少规定运动的工作量,离散化会以几种方式影响获得的结果,其中某些结果是伪像。本文从基本原理讨论了这些影响,并在数值模拟中对其进行了验证。

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