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Extensive analysis of Linear Complementarity Problem (LCP) solver performance on randomly generated rigid body contact problems

机译:广泛分析线性互补问题(LCP)求解器对随机生成的刚体接触问题的性能

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The Linear Complementarity Problem (LCP) is a key problem in robot dynamics, optimization, and simulation. Common experience with dynamic robotic simulations suggests that the numerical robustness of the LCP solver often determines simulation usability: if the solver fails to find a solution or finds a solution with significant residual error, interpenetration can result, the simulation can gain energy, or both. This paper undertakes the first comprehensive evaluation of LCP solvers across the space of multi-rigid body contact problems. We evaluate the performance of these solvers along the dimensions of solubility, solution quality, and running time.
机译:线性互补问题(LCP)是机器人动力学,优化和仿真中的关键问题。动态机器人仿真的常见经验表明,LCP求解器的数值鲁棒性通常决定了仿真的可用性:如果求解器无法找到解决方案或发现具有显着残余误差的解决方案,则可能会导致互穿,仿真可以获取能量,或两者兼而有之。本文对LCP求解器进行了多刚性体接触问题空间的首次综合评估。我们沿着溶解度,溶液质量和运行时间的维度评估这些求解器的性能。

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