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Identification of the Optimal Active Set in a Noninterior Continuation Method for LCP

机译:LCP的非内部连续方法中最优活动集的标识

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This paper concerns about the possibility of identifying the active set in a noninterior continuation method for solving the standard linear complementarity problem based on the algorithm and theory presented by Burke and Xu (J. Optim. Theory Appl. 112 (2002) 53). It is shown that under the assumptions of P-matrix and nondegeneracy, the algorithm requires at most O (ρ log (β_0μ_0/τ)) iterations to find the optimal active set, where β_0 is the width of the neighborhood which depends on the initial point, μ_0 > 0 is the initial smoothing parameter, ρ is a positive number which depends on the problem and the initial point, and τ is a small positive number which depends only on the problem.
机译:本文关注基于Burke和Xu(J. Optim。Theory Appl。112(2002)53)提出的算法和理论,以非内部连续方法来识别标准线性互补问题的有效集的可能性。结果表明,在P矩阵和非简并性的假设下,该算法最多需要进行O(ρlog(β_0μ_0/τ))次迭代才能找到最优的主动集,其中β_0是邻域的宽度,它取决于初始值。点,μ_0> 0是初始平滑参数,ρ是一个正数,取决于问题和初始点,τ是一个小的正数,仅取决于问题。

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