Un algoritmo global con jacobiano suavizado para problemas de complementariedad no lineal
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In this paper, we use the smoothing Jacobian strategy to propose a new algorithm for solving complementarity problems based on its reformulation as a nonsmooth system of equations. This algorithm can be seen as a generalization of the one proposed in [18]. We develop its global convergence theory and under certain assumptions, we demonstrate that the proposed algorithm converges locally and, q-superlinearly or q-quadratically to a solution of the problem. Some numerical experiments show a good performance of this algorithm.
2014 ◽
Vol 8
(1)
◽
pp. 218-221
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2017 ◽
Vol 32
(2)
◽
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