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Simplicial Algorithms for Solving the Nonlinear Complementarity Problem on the Simplotope

机译:求解simplotope非线性互补问题的单纯算法

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Interesting problems such as the search for a Nash equilibrium vector in a noncooperative game or a price equilibrium vector in an international trade model can be formulated as a nonlinear complementarity problem on the simplotope. In the paper the authors present three variable dimension simplicial algorithms for solving the problem. All these algorithms can start anywhere and find an approximate solution by generating a sequence of simplices of varying dimension. The algorithms presented here differ from each other in the number of rays along which the starting point can be left. The paper is concluded with computational results. These results show that for problems on the simplotope the sum-ray algorithm is inferior to the exponent-ray algorithm and the product-ray algorithm.

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