A new iterative scheme for solving the equilibrium problems, variational inequality problems, and fixed point problems in Hilbert spaces
Summary: We introduce the new iterative methods for finding a common solution set of monotone, Lipschitz-type continuous equilibrium problems and the set of fixed point of nonexpansive mappings which is a unique solution of some variational inequality. We prove the strong convergence theorems of such iterative scheme in a real Hilbert space. The main result extends various results existing in the current literature.
scientific article; zbMATH DE number 6063316