Exchange price equilibria and variational inequalities
Mathematical Programming: Series A and B
Mathematical Programming: Series A and B
Vector complementarity and minimal element problems
Journal of Optimization Theory and Applications
Invex functions and generalized convexity in multiobjective programming
Journal of Optimization Theory and Applications
Existence of Solutions and Star-shapedness in Minty Variational Inequalities
Journal of Global Optimization
Computers & Mathematics with Applications
On Minty vector variational-like inequality
Computers & Mathematics with Applications
Infine functions and nonsmooth multiobjective optimization problems
Computers & Mathematics with Applications
New optimality conditions for nonsmooth control problems
Journal of Global Optimization
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This paper is devoted to the study of relationships between solutions of Stampacchia and Minty vector variational-like inequalities, weak and strong Pareto solutions of vector optimization problems and vector critical points in Banach spaces under pseudo-invexity and pseudo-monotonicity hypotheses. We have extended the results given by Gang and Liu (2008) [22] to Banach spaces and the relationships obtained for weak efficient points in Santos et al. (2008) [21] are completed and enabled to relate vector critical points, weak efficient points, solutions of the Minty and Stampacchia weak vector variational-like inequalities problems and solutions of perturbed vector variational-like inequalities problems.