Approximate common solution of variational inequality and fixed point problems for family of nonexpansive semigroup
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Modulus of smoothness, Modulus of convexity, generalized duality maps, α-inverse strongly accretive operators, k-strictly pseudocontractive mappings##article.abstract##
In this paper, we prove a path convergence theorem and introduce a new iterative scheme for approximation of common element of fixed point sets of family of nonexpansive semigroup and the set of solutions of variational inequality problem for an α-inverse strongly accretive mapping in strictly convex q-uniformly smooth real Banach space. As an application, solution is given to the problem of finding a common element of fixed point sets of family of nonexpansive semigroup and the set of zeros of an α-inverse strongly accretive operator. The result obtained augment and generalize several existing results.
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2024-09-25
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Ugwu∗, A. ., Ezugorie†, I. ., Agbo‡, E. ., & Ofoedu§, E. . (2024). Approximate common solution of variational inequality and fixed point problems for family of nonexpansive semigroup. International Journal of Mathematical Analysis and Modelling, 7(2). Retrieved from https://tnsmb.org/journal/index.php/ijmam/article/view/152
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