On the weak convergence for solving semistrictly quasi-monotone variational inequality problems
S. S. Chang, Salahuddin, L. Wang and 1 more
Journal of Inequalities and Applications · 2019
doi:10.1186/s13660-019-2032-8 (opens in a new tab)
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Abstract
Abstract In this paper, we study the approximation problem of solutions for the semistrictly quasi-monotone variational inequalities in infinite-dimensional Hilbert spaces. We prove that the iterative sequence generated by the algorithm for solving the semistrictly quasi-monotone variational inequalities converges weakly to a solution.
Abstract licence: CC BY-NC-ND
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