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Predictor-Corrector Smoothing Newton Method for Solving the Second-order cone Complementarity

机译:求解二阶锥互补问题的预估校正平滑牛顿法

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In this paper we study predictor-corrector smoothing Newton method which were designed by Z. H. Huang, J. Han, and Z. Chen for nonlinear complementarity problem, we extends the Algorithm to second-order cone complementarity (SOCCP). Based on the Chen and Mangasarian smoothing function, we present a predictor-corrector smoothing Newton algorithm for solving the SOCCP .The neighbourhood of the path does not appear in the Algorithm. Thus, it does not need a few additional computations which keep the iteration sequence staying in the given neighbourhood. The algorithm is simpler than a predictor-corrector smoothing method by Chi Xiaoni , Liu Sanyang and this algorithm does not have restrictions regarding its starting point . The globally and locally superlinearly convergent under suitable assumptions are shown. Some preliminary computational results are reported.
机译:在本文中,我们研究了由Z.H.H.Huang,J.Han和Z.Chen设计的用于非线性互补问题的预测器-校正器平滑牛顿法,将算法扩展到二阶锥互补性(SOCCP)。基于Chen和Mangasarian平滑函数,提出了一种求解SOCCP的预测校正平滑牛顿算法。因此,不需要一些额外的计算就可以使迭代序列保持在给定的邻域内。该算法比Chi Xiaoni,Liu Sanyang的预测器校正器平滑方法更简单,并且该算法的起点没有限制。显示了在适当假设下的全局和局部超线性收敛。报告了一些初步的计算结果。

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