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Pseudo-arclength method convergence for continuous, piecewise-differentiable systems

机译:连续,分段可微系统的伪弧长方法收敛

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Continuation algorithms such as the pseudo-arclength method are frequently used to analyze nonlinear dynamical systems and to solve optimal control problems. They require continuous differentiability of the equations to be solved and may stall if this assumption is violated. This paper analyzes the conditions under which the pseudo-arclength method succeeds or fails when applied to a system of equations that is continuous but only piecewise differentiable. A strategy to alleviate this problem is derived based on the insights gained.
机译:诸如伪弧长法之类的连续算法经常用于分析非线性动力系统并解决最优控制问题。它们需要求解方程的连续微分,如果违反该假设,则可能会停滞。本文分析了当应用于连续但只能分段微分的方程组时,伪弧长方法成功或失败的条件。基于所获得的见解,得出了缓解该问题的策略。

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