Connectedness of solution sets of strong vector equilibrium problems with an application
type: Item
instance of: scholarly article
title: Connectedness of solution sets of strong vector equilibrium problems with an application
zbMATH Open document ID: 1398.49010
author: Yangdong Xu
author: Pingping Zhang
published in: Journal of Optimization Theory and Applications
publication date: 2018-09-04T00:00:00Z
Mathematics Subject Classification ID: 49J40
Mathematics Subject Classification ID: 90C29
zbMATH DE Number: 6931885
zbMATH Keywords: strong vector equilibrium problem
zbMATH Keywords: connectedness
zbMATH Keywords: nonconvex separation theorem
zbMATH Keywords: linear vector optimization problem
MaRDI profile type: Publication
full work available at URL: s10957-018-1244-2
OpenAlex ID: W2788520666
cites work: Vector variational inequalities and vector equilibria. Mathematical theories
cites work: Vector equilibrium problems. Existence theorems and convexity of solution set
cites work: Generalized vector quasi-equilibrium problems
cites work: Strong vector equilibrium problems
cites work: Existence of solutions of systems of generalized implicit vector quasi-equilibrium problems
cites work: Vector variational inequality as a tool for studying vector optimization problems
cites work: On the connectedness of the solution set for the weak vector variational inequality
cites work: Efficiency and Henig efficiency for vector equilibrium problems.
cites work: Connectedness of the solution sets and scalarization for vector equilibrium problems
cites work: Connectedness of the set of efficient solutions for generalized systems
cites work: The connectedness of the solutions set for generalized vector equilibrium problems
cites work: Existence and connectedness of solutions for generalized vector quasi-equilibrium problems
cites work: Nonconvex separation theorems and some applications in vector optimization
cites work: Tangent Cones, Generalized Gradients and Mathematical Programming in Banach Spaces
cites work: A Nonlinear Cone Separation Theorem and Scalarization in Nonconvex Vector Optimization
cites work: A Unified Separation Theorem for Closed Sets in a Banach Space and Optimality Conditions for Vector Optimization
cites work: Q5722776
cites work: A minimax theorem for vector-valued functions
cites work: Quasiconcave vector maximization: Connectedness of the sets of Pareto- optimal and weak Pareto-optimal alternatives
cites work: Constrained optimization and image space analysis. Vol. 1: Separation of sets and optimality conditions
cites work: Degrees of Efficiency and Degrees of Minimality
cites work: On the contractibility and connectedness of an efficient point set.
cites work: A generalization of Tychonoff's fixed point theorem
cites work: Proper efficiency and the theory of vector maximization
cites work: The Pascoletti-Serafini scalarization scheme and linear vector optimization
cites work: Q4762241
cites work: Images, fixed points and vector extremum problems
cites work: Some Remarks on Bi-level Vector Extremum Problems
DOI: 10.1007/S10957-018-1244-2
description: scientific article; zbMATH DE number 6931885