Results 91 to 100 of about 246 (126)
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On the average speed of Lemke's algorithm for quadratic programming
Mathematical Programming, 1986We show that the average number of steps of the Lemke algorithm for the quadratic programming problems grows at most linearly in the number of variables while fixing the number of constraints. The result and method were motivated by Smale's result on linear programming problems.
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A note on the Lemke-Howson algorithm
1974The Lemke-Howson algorithm for bimatrix games provides both an elementary proof of the existence of equilibrium points and an efficient computational method for finding at least one equilibrium point. The first half of this paper presents a geometrical view of the algorithm that makes its operation especially easy to visualize.
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On the Convergence of the Lemke–Howson Algorithm for Bi-Matrix Games
Journal of Mathematical Sciences, 2016zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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On a Generalization of the Lemke–Howson Algorithm to Noncooperative N-Person Games
SIAM Journal on Applied Mathematics, 1971In [1] it has been shown that the existence of equilibrium points in a bimatrix game can be proved without a fixed-point theorem. If the game is nondegenerated, the number of equilibrium points is odd and all equilibrium points are obtained by a computational procedure in finitely many steps.The purpose of this note is to show that nondegeneracy can be
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On the Charnes-Lemke Algorithm for Linear Programming Problems with Multipage Structure
1992Numerous problems in areas such as transportation engineering, management decision making, and others can be formulated as large coupled linear programming problems. Subject to the coupling constraints that interrelate them, each linear programming problem can be viewed as a separate phase, or “page,” in a description of the overall model.
William M. Raike, John J. Rousseau
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The Ricardo-Lemke parametric algorithm on oddity and uniqueness [PDF]
The parametric Lemke algorithm finds an odd number of solutions to the linear complementarity problem LCP (q, M), for a matrix M with zero blocks on the diagonal and vector q within a certain domain. A criterion for monotonicity and uniqueness is given.
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1978
The paper first describes a version of Lemke's algorithm for the linear complementarity problem based on updating the inverse or factorization of a submatrix rather than the whole tableau. A simple version is then given for a restricted class of matrices which uses only elementary principal pivots, and from this a hybrid algorithm using orthogonal ...
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The paper first describes a version of Lemke's algorithm for the linear complementarity problem based on updating the inverse or factorization of a submatrix rather than the whole tableau. A simple version is then given for a restricted class of matrices which uses only elementary principal pivots, and from this a hybrid algorithm using orthogonal ...
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Clinical management of metastatic colorectal cancer in the era of precision medicine
Ca-A Cancer Journal for Clinicians, 2022, Davide Ciardiello, Giulia Martini
exaly
The Arithmetic Optimization Algorithm
Computer Methods in Applied Mechanics and Engineering, 2021Laith Mohammad Abualigah +2 more
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