%0 Journal Article
%T Well-posedness for generalized mixed vector variational-like inequality problems in Banach space
%A Jayswal
%A Anurag
%A Jha
%A Shalini
%J -
%D 2017
%X Sa£żetak In this article, we focus to study about well-posedness of a generalized mixed vector variational-like inequality and optimization problems with aforesaid inequality as constraint. We establish the metric characterization of well-posedness in terms of approximate solution set.Thereafter, we prove the sufficient conditions of generalized well-posedness by assuming the boundedness of approximate solution set. We also prove that the well-posedness of considered optimization problems is closely related to that of generalized mixed vector variational-like inequality problems. Moreover, we present some examples to investigate the results established in this paper
%K Generalized mixed vector variational-like inequality problems
%K well-posedness
%K relaxed $\eta$-$\alpha$-$P$-monotonicity
%U https://hrcak.srce.hr/index.php?show=clanak&id_clanak_jezik=274200