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An active-set Levenberg–Marquardt method for degenerate nonlinear complementarity problem under local error bound conditions

机译:局部误差约束条件下退化简并非线性互补问题的有源集Levenberg-Marquardt方法

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摘要

In this paper, we focus on the identification of the degenerate indices of the nonlinear complementarity problem under the local error bound condition. Under this condition, the complementarity problemsmay fail to have non-singularity or local uniqueness at its solutions. We present an active-set Levenberg–Marquardt method, which introduces an estimated set to approximate the degenerate indices of the solutions. When near the solution, the degenerate indices will be correctly identified and the original problem will be transformed to a reduced problem. This method has global convergence. Under the local error bound condition, local superlinear convergence is obtained as well.
机译:在本文中,我们着重于在局部误差约束条件下识别非线性互补问题的退化指标。在这种情况下,互补问题可能无法在其解决方案中具有非奇异性或局部唯一性。我们提出了一个主动集Levenberg-Marquardt方法,它引入了一个估计集来近似解的退化指数。在解决方案附近时,将正确识别退化的索引,并将原始问题转换为简化的问题。该方法具有全局收敛性。在局部误差约束条件下,也获得了局部超线性收敛。

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