Proving a weak convergence theorem to find solutions for variational inequalities in Hilbert space, suggesting broader applications.
In this paper, a weak convergence theorem is proved to find out the solution of variational inequality problem for a mapping which is monotone as well as Lipschitz continuous in Hilbert space. This result can also be used to determine the solutions of constrained convex optimization and split feasibility problems.
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Panwar et al. (2026) studied this question.
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