Abstract
The variational inequality problem is a general problem formulation that encompasses many mathematical problems, among others, including nonlinear equations, optimization problems, complementarity problems, and fixed point problems. Variational inequality is developed as a tool for the study of certain classes of partial deferential equations, economic equilibrium problems, and the pricing model of the
Highlights
(ii) In the paper titled “Some new coincidence theorems in product GFC-spaces with applications,” J
(iii) In the paper titled “An improvement of global error bound for the generalized nonlinear complementarity problem over a polyhedral cone,” H
Wang et al study the existence of the solutions and sufficient conditions for the generalized LevitinPolyak well-posedness of symmetric vector quasiequilibrium problems
Summary
(ii) In the paper titled “Some new coincidence theorems in product GFC-spaces with applications,” J. Xie-ping Ding,1 Nan-jing Huang,2 Fu-quan Xia,1 Qing-bang Zhang,3 and Qamrul Hasan Ansari4 The variational inequality problem is a general problem formulation that encompasses many mathematical problems, among others, including nonlinear equations, optimization problems, complementarity problems, and fixed point problems.
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