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Lemke's Algorithmについて

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Copositive-plus Lemke algorithm solves polymatrix games

Operations Research Letters, 1991
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Miller, Douglas A., Zucker, Steven W.
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Computing Economic Equilibria on Affine Networks with Lemke's Algorithm

Mathematics of Operations Research, 1979
Consider a multicommodity transhipment problem where the prices at each location are an affine function of the supplies and demands at that location and the shipping costs are an affine function of the quantities shipped. A system of prices, supplies, demands, and shipments is defined to be an equilibrium, if there is a balance in the shipments ...
Asmuth, Richard   +2 more
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A modified Lemke Algorithm for dynamic rigid plastic response of skeletal structures

Computers & Structures, 2021
Abstract This paper proposes a modified Lemke algorithm to determine the non-holonomic response of rigid plastic skeletal structures subjected to extreme dynamic loading. The basic formulation for the dynamic rigid-plastic response has a mathematical form of linear complementarity problem (LCP), and, equivalently, a pair of dual quadratic programs ...
Azam Khan   +4 more
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Some LCPs solvable in strongly polynomial time with Lemke’s algorithm

Mathematical Programming, 2016
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Adler, Ilan   +2 more
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Even more with the Lemke complementarity algorithm

Mathematical Programming, 1986
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On the Alass of Complementary Cones and Lemke’s Algorithm

SIAM Journal on Applied Mathematics, 1972
In this paper, a geometrical description of Lemke’s algorithm is presented for solving the linear complementarily problem: Find nonnegative vectors x and y satisfying $x = My + q$, $x^T y = 0$. This description is analogous to the simplicial description of the simplex method. A study is made of the class of all complementary cones and it is shown that,
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Extensions of Lemke's algorithm for the linear complementarity problem

Journal of Optimization Theory and Applications, 1976
Lemke's algorithm for the linear complementarity problem fails when a desired pivot is not blocked. A projective transformation overcomes this difficulty. The transformation is performed computationally by adjoining a new row to a schema of the problem and pivoting on the element in this row and the unit constant column. Two new algorithms result; some
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Degeneracy Subgraph of the Lemke Complementary Pivot Algorithm and Anticycling Rule

Journal of Optimization Theory and Applications, 1997
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