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Adjoint sensitivity analysis of flexible multibody systems in differential-algebraic form

机译:差动代数形式柔性多体系的伴随敏感性分析

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In the analysis and optimization of flexible multibody systems, an efficient sensitivity analysis can be performed using the adjoint variable method. Thereby, the procedure strongly depends on the equations of motion, which can be formulated either by minimal or by redundant coordinates yielding in turn a system of ordinary or differential-algebraic equations. In the current work, redundant coordinates are used to set an adjoint system for the sensitivity analysis of flexible multibody systems with kinematic loops, which are modeled using the floating frame of reference formulation. The procedure is tested by computing the structural gradient for the flexible crank of a slider-crank mechanism and compared with a reference procedure, where the adjoint system is formulated using minimal coordinates. (C) 2019 Elsevier Ltd. All rights reserved.
机译:在柔性多体系的分析和优化中,可以使用伴随变量方法执行有效的灵敏度分析。因此,该过程强烈取决于运动的方程,其可以通过最小或通过冗余坐标产生普通或差分 - 代数方程的系统来配制。在当前的工作中,冗余坐标用于设定具有运动循环柔性多体系系统的伴随性分析的伴随系统,其使用浮选框架进行建模。通过计算滑块曲柄机构的柔性曲柄的结构梯度并与参考程序进行比较来测试该过程,其中使用最小坐标配制伴随系统。 (c)2019 Elsevier Ltd.保留所有权利。

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