An interior proximal method with proximal distances for quasimonotone equilibrium problems
Resumen
We introduce an interior proximal point algorithm with proximal distances to solve quasimonotone Equilibrium problems defined on convex sets. Under adequate assumptions, we prove that the sequence generated by the algorithm converges to a solution of the problem and for a broad class of proximal distances the rate of convergence of the sequence is linear or superlinear.
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Cita bibliográfica
Papa, E. A. (2021). An interior proximal method with proximal distances for quasimonotone equilibrium problems. Lecture Notes in Networks and Systems, 363. https://doi.org/10.1007/978-3-030-92666-3_1
Nota
El texto completo de este trabajo no está disponible en el Repositorio Académico UPN por restricciones de la casa editorial donde ha sido publicado.
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