Well-posedness for generalized $(\eta ,g,\varphi )$-mixed vector variational-type inequality and optimization problems
Shih-sen Chang, SALAHUDDIN SALAHUDDIN, Lidong Wang, X. R. Wang, Liang Zhao · Journal of Inequalities and Applications · 2019
The purpose of this paper is to focus on the well-posedness for a generalized $(\eta ,g,\varphi )$ -mixed vector variational-type inequality and optimization problems with a constraint. We establish a metric characterization of well-posedness in terms of an approximate solution set. Also we prove that well-posedness of optimization problem is closely related to that of generalized $(\eta ,g,\varphi )$ -mixed vector variational-type inequality problems.