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Titlebook: Generalized Convexity, Generalized Monotonicity and Applications; Proceedings of the 7 Andrew Eberhard,Nicolas Hadjisavvas,Dinh The Luc Con

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楼主: damped
发表于 2025-3-30 09:55:06 | 显示全部楼层
Fundamentals of Electrode Processes,methods based on the auxiliary problem principle. They also lead to new algorithms for solving generalized variational inequalities involving co-coercive operators. By the Banach contraction mapping principle the convergence rate can be easily established.
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Lipschitzian Stability of Parametric Constraint Systems in Infinite Dimensionsof parametric constraint systems with evaluating the exact Lipschitzian bounds. Most results are obtained for the class of Asplund spaces, which particularly includes all reflexive spaces, although some important characteristics are given in the general Banach space setting.
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On the Contraction and Nonexpansiveness Properties of the Marginal Mappings in Generalized Variationmethods based on the auxiliary problem principle. They also lead to new algorithms for solving generalized variational inequalities involving co-coercive operators. By the Banach contraction mapping principle the convergence rate can be easily established.
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(Generalized) Convexity and Discrete Optimizationussed, the idea of polyhedral combinatorics is outlined and the use of convexity concepts in algorithmic design is shown. Moreover, combinatorial optimization problems arising from convex configurations in the plane are discussed.
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A Projection-Type Algorithm for Pseudomonotone Nonlipschitzian Multivalued Variational Inequalitiesset only in a part of iterations (one third of the subcases). For the other iterations, only one projection is used. A global convergence is proved under the weak assumption that the multifunction of the problem is pseudomonotone at a solution, closed, lower hemicontinuous, and bounded on each bound
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