AbstractIn this paper, a solvability theorem is proved for a class of quasiconvex mappings. The solvability theorem is applied to characterize the local and global solutions of optimization problems where the mappings satisfy certain quasiconvexity conditions or their suitable approximatIons satisfy such conditions
A class of minimax problems is considered. We approach it with the techniques of quasiconvex optimiz...
We introduce a class of generalized convex vector valued functions, named K-quasiconnected functions...
This thesis is mainly concerned with problems in the areas of the Calculus of Variations and Partia...
AbstractIn this paper, a solvability theorem is proved for a class of quasiconvex mappings. The solv...
We introduce a new asymptotic function, which is mainly adapted to quasiconvex functions. We establi...
Quasiconvex analysis has important applications in several optimization problems in science, economi...
Quasiconvex analysis has important applications in several optimization problems in science, economi...
AbstractWe study the behavior of subgradient projections algorithms for the quasiconvex feasibility ...
The notion of extended-well-posedness has been introduced by Zolezzi for scalar minimization problem...
We study the behavior of subgradient projections algorithms for the quasiconvex feasibility problem ...
AbstractThis paper is concerned with the lower semi-continuity of the efficient (Pareto) solution ma...
We establish the upper semicontinuity of solution mappings for a class of parametric generalized vec...
Optimality conditions are studied for set-valued maps with set optimization. Necessary conditions ar...
AbstractIn this paper new versions of solvability theorems are given for general inequality systems ...
A class of abstract nonlinear evolution quasi-variational inequality (QVI) problems in function spac...
A class of minimax problems is considered. We approach it with the techniques of quasiconvex optimiz...
We introduce a class of generalized convex vector valued functions, named K-quasiconnected functions...
This thesis is mainly concerned with problems in the areas of the Calculus of Variations and Partia...
AbstractIn this paper, a solvability theorem is proved for a class of quasiconvex mappings. The solv...
We introduce a new asymptotic function, which is mainly adapted to quasiconvex functions. We establi...
Quasiconvex analysis has important applications in several optimization problems in science, economi...
Quasiconvex analysis has important applications in several optimization problems in science, economi...
AbstractWe study the behavior of subgradient projections algorithms for the quasiconvex feasibility ...
The notion of extended-well-posedness has been introduced by Zolezzi for scalar minimization problem...
We study the behavior of subgradient projections algorithms for the quasiconvex feasibility problem ...
AbstractThis paper is concerned with the lower semi-continuity of the efficient (Pareto) solution ma...
We establish the upper semicontinuity of solution mappings for a class of parametric generalized vec...
Optimality conditions are studied for set-valued maps with set optimization. Necessary conditions ar...
AbstractIn this paper new versions of solvability theorems are given for general inequality systems ...
A class of abstract nonlinear evolution quasi-variational inequality (QVI) problems in function spac...
A class of minimax problems is considered. We approach it with the techniques of quasiconvex optimiz...
We introduce a class of generalized convex vector valued functions, named K-quasiconnected functions...
This thesis is mainly concerned with problems in the areas of the Calculus of Variations and Partia...