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OPTIMIZATION OF MULTIBODY DYNAMICS USING POINTWISE CONSTRAINTS AND ARBITRARY FUNCTIONS

机译:使用点约束和任意函数优化多体动力学

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Multibody dynamics optimization requires the computation of sensitivities of the objective function and the constraints. This calculation can be done by two methods, direct differentiation and adjoint variable method, that are reviewed in this paper. In either cases, the complexity of the terms that appear in the formulation makes almost a need the use of symbolic computation for the derivation of sensitivities. An existing symbolic manipulator designed for multibody optimization has been enhanced with new and more powerful capabilities. The use of arbitrary functions as design variables and pointwise constraints permits the solution of more complex optimization problems. Some illustrative examples prove the capacity of the method to handle complex optimization problems.
机译:多体动力学优化需要计算目标函数和约束的敏感性。 该计算可以通过两种方法,直接分化和伴随变量方法来完成,该方法在本文中审查。 在任何一种情况下,制定中出现的术语的复杂性几乎需要使用符号计算来实现敏感性的推导。 专为多体优化设计的现有符号机械手已经增强,具有新的功能更强大的功能。 使用任意函数作为设计变量和何点约束允许解决更复杂的优化问题。 一些说明性示例证明了处理复杂优化问题的方法的能力。

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