Sensitivity analysis in variational inequalities
Mathematics of Operations Research
Multi-valued variational inequalities with K-pseudomonotone operators
Journal of Optimization Theory and Applications
Mathematics of Operations Research
Generalized variational-like inequalities with nonmonotone set-valued mappings
Journal of Optimization Theory and Applications
On parametric generalized quasi-variational inequalities
Journal of Optimization Theory and Applications
Generalized variational inequalities with pseudomonotone operators under perturbations
Journal of Optimization Theory and Applications
Sensitivity of Solutions to Variational Inequalities on Banach Spaces
SIAM Journal on Control and Optimization
Journal of Optimization Theory and Applications
Multivalued parametric variational inequalities with &agr;-pseudomonotone maps
Journal of Optimization Theory and Applications
On the stability of generalized vector quasivariational inequality problems
Journal of Optimization Theory and Applications
On the discontinuous infinite-dimensional generalized quasivariational inequality problem
Journal of Optimization Theory and Applications
Global Stability Results for the Weak Vector Variational Inequality
Journal of Global Optimization
Some regularities for parametric equilibrium problems
Journal of Global Optimization
Solution semicontinuity of parametric generalized vector equilibrium problems
Journal of Global Optimization
Continuity of solution maps of parametric quasiequilibrium problems
Journal of Global Optimization
On the solution semicontinuity to a parametric generalized vector quasivariational inequality
Computers & Mathematics with Applications
Semicontinuity of the solution map of quasivariational inequalities
Journal of Global Optimization
Continuity of the solution mappings to parametric generalized strong vector equilibrium problems
Journal of Global Optimization
Continuity of the solution mapping to parametric generalized vector equilibrium problems
Journal of Global Optimization
Hi-index | 0.00 |
We prove the upper semicontinuity (in term of the closedness) of the solution set with respect to parameters of vector quasivariational inequalities involving multifunctions in topological vector spaces under the semicontinuity of the data, avoiding monotonicity assumptions. In particular, a new quasivariational inequality problem is proposed. Applications to quasi-complementarity problems are considered