Weak Convergence of an Iterative Method for Pseudomonotone Variational Inequalities and Fixed-Point Problems

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An efficient iterative method for finding common fixed point and variational inequalities in Hilbert spaces (2018, methodology): “As will be seen in the sequel, our scheme is less computational demanding than the results of Maingé (see Algorithm (9)) and consequently the subgradient extragradient method and the associated results for solving (4) obtained in [14,28,33,39,40].”
Projection methods with alternating inertial steps for variational inequalities: Weak and linear convergence (2020, methodology): “[9] introduced the following method (here, we take αn = 0 and Sn = the identity mapping in [9, Theorem 3.”
Single projection method for pseudo-monotone variational inequality in Hilbert spaces (2018, background): “[20] and Yao and Postolache [16] with only one projection onto the feasible set per iteration.”