Search Results - "Mathematical program with linear complementarity constraints"

An Implementable Active-Set Algorithm for Computing a B-Stationary Point of a Mathematical Program with Linear Complementarity Constraints by Fukushima, Masao, Tseng, Paul

“…We consider a mathematical program with a smooth objective function and linear inequality/complementarity constraints. We propose an $\epsilon$-active set…”
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On solving difference of convex functions programs with linear complementarity constraints by Le Thi, Hoai An, Nguyen, Thi Minh Tam, Dinh, Tao Pham

“…We address a large class of Mathematical Programs with Linear Complementarity Constraints which minimizes a continuously differentiable DC function…”
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An Implementable Active‐Set Algorithm for Computing a B‐Stationary Point of a Mathematical Program with Linear Complementarity Constraints: Erratum by Fukushima, Masao, Tseng, Paul

“…In [M. Fukushima and P. Tseng, SIAM J. Optim., 12 (2002), pp. 724-739], an ε-active set algorithm was proposed for solving a mathematical program with a smooth…”
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Global Optimization Method for Solving Mathematical Program with Linear Complementarity Constraints by Thoai, N V, Yamamoto, Y, Yoshise, A

“…We propose a method for finding a global optimal solution of programs with linear complementarity constraints. This problem arises for instance in bilevel…”
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Active set algorithm for mathematical programs with linear complementarity constraints by Yin, Hongxia, Ding, Fei, Zhang, Jianzhong

“…In the paper, an incomplete active set algorithm is given for mathematical programs with linear complementarity constraints (MPLCC…”
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A Robust SQP Method for Mathematical Programs with Linear Complementarity Constraints by Liu, Xinwei, Perakis, Georgia, Sun, Jie

“…The relationship between the mathematical program with linear complementarity constraints (MPLCC…”
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A Globally Convergent Sequential Quadratic Programming Algorithm for Mathematical Programs with Linear Complementarity Constraints by Fukushima, Masao, Luo, Zhi-Quan, Pang, Jong-Shi

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A superlinearly convergent SQP algorithm for mathematical programs with linear complementarity constraints by Zhu, Z.B., Zhang, K.C.

“…In this paper, MPEC problems with linear complementarity constraints are considered. By means of Fischer–Burmeister function, the linear complementarity…”
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A globally convergent sequential linear programming algorithm for mathematical programs with linear complementarity constraints by Etoa Etoa, Jean Bosco

“…This paper presents a sequential linear programming algorithm for computing a stationary point of a mathematical program with linear equilibrium constraints…”
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Global Optimization Method for Solving Mathematical Programs with Linear Complementarity Constraints by Thoai, N. V., Yamamoto, Y., Yoshise, A.

“…We propose a method for finding a global optimal solution of programs with linear complementarity constraints. This problem arises for instance in bilevel…”
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A globally convergent approximately active search algorithm for solving mathematical programs with linear complementarity constraints by Zhang, J. Z., Liu, G. S., Wang, S. Y.

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A New Extreme Point Algorithm and Its Application in PSQP Algorithms for Solving Mathematical Programs with Linear Complementarity Constraints by Zhang, Jianzhong, Liu, Guoshan

“…In this paper, we present a new extreme point algorithm to solve a mathematical program with linear complementarity constraints without requiring the upper level objective function of the problem to be concave…”
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Exact penalty for mathematical programs with linear complementarity constraints by Mangasarian, O.L., Pang, J.S.

“…We establish a new general exact penalty function result for a constrained optimization problem and apply this result to a mathematical program with linear…”
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Solving stochastic mathematical programs with equilibrium constraints via approximation and smoothing implicit programming with penalization by Lin, Gui-Hua, Chen, Xiaojun, Fukushima, Masao

“…In this paper, we consider the stochastic mathematical programs with linear complementarity constraints, which include two kinds of models called here-and-now and lower-level wait-and-see problems…”
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