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Methods for constraint violation suppression in the numerical simulation of constrained multibody systems - A comparative study

机译:约束多体系统数值模拟中的约束违规抑制方法-比较研究

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摘要

Multibody systems are frequently modeled as constrained systems, and the arising governing equations incorporate the closing constraint equations at the acceleration level. One consequence of accumulation of integration truncation errors is the phenomenon of violation of the lower-order constraint equations by the numerical solutions to the governing equations. The constraint drift usually tends to increase in time and may spoil reliability of the simulation results. In this paper a comparative study of three methods for constraint violation suppression is presented: the popular Baumgarte's constraint violation stabilization method, a projective scheme for constraint violation elimination, and a novel scheme patterned after that proposed recently by Braun and Goldfarb [D.J. Braun, M. Goldfarb, Eliminating constraint drift in the numerical simulation of constrained dynamical systems, Comput. Meth. Appl. Mech. Engrg., 198 (2009) 3151-3160]. The methods are confronted with respect to simplicity in applications, numerical effectiveness and influence on accuracy of the constraint-consistent motion.
机译:多体系统经常被建模为约束系统,并且出现的控制方程在加速水平上包含了封闭约束方程。积分截断误差累积的结果之一是控制方程的数值解违反了低阶约束方程的现象。约束漂移通常倾向于随时间增加,并且可能破坏仿真结果的可靠性。本文对三种约束违规抑制方法进行了比较研究:流行的鲍姆加特约束约束稳定方法,消除约束违规的投影方案以及在Braun和Goldfarb [D.J. Braun,M. Goldfarb,在约束动力系统的数值模拟中消除约束漂移,计算。方法应用机甲Engg。,198(2009)3151-3160]。该方法在应用的简单性,数值有效性以及对约束一致运动的精度的影响方面面临着挑战。

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