A general iterative method for finding common solutions of system of equilibrium problems, system of variational inequalities and fixed point problems

Strong Convergence Theorems for a Pair of Strictly Pseudononspreading Mappings

“…Recall that : → is -strongly monotone and -Lipschitzian on with > 0, > 0. Lemma 14 (see [13]). Let be a real Hilbert space and let be a -Lipschitzian and -strongly monotone operator with > 0, > 0.…”

Approximating fixed points of amenable semigroup and infinite family of nonexpansive mappings and solving systems of variational inequalities and systems of equilibrium problems

“…Let t S and >0. Then, there exists δ >0, which satisfies (21). From condition (B 1 ), (20) and Step 6,there …”

“…In this paper, motivated and inspired by Yao et al [8,[10][11][12][13][14][15], Lau et al [16], Jitpeera et al [9], Kangtunyakarn [17] and Kim [18], Atsushiba and Takahashi [19], Saeidi [20], Piri [21][22][23] and Piri and Badali [24], we introduce the following iterative scheme for finding a common element of the set of solutions for a system of equilibrium problems…”

Solutions of Systems of Variational Inequalities on Fixed Points of Nonexpansive Mappings

“…In this paper, motivated and inspired by the iterative schemes considered in [3,4,12,14,15,16,17,19,21], we introduce the iterative below, with the initial guess x 0 ∈ C chosen arbitrarily,…”