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Wangkeeree, A general iterative methods for variational inequality problems and mixed equilibrium problems and fixed point problems of strictly pseudocontractive mappings in

Then it follows immediately from a suitable version of “Hensel’s Lemma” [cf., e.g., the argument of [4], Lemma 2.1] that S may be obtained, as the notation suggests, as the m A

We construct a sequence of a Newton-linearized problems and we show that the sequence of weak solutions converges towards the solution of the nonlinear one in a quadratic way.. In

Having established the existence of regular solutions to a small perturbation of the linearized equation for (1.5), we intend to apply a Nash-Moser type iteration procedure in

In this section, we prove the strong convergence theorem of the sequence {x n } defined by 1.20 for solving a common element in the solution set of a generalized mixed

We use the monotonicity formula to show that blow up limits of the energy minimizing configurations must be cones, and thus that they are determined completely by their values on

In 2009, Long and Huang 35 generalized the concept of α-well- posedness to symmetric quasiequilibrium problems in Banach spaces, which includes eq- uilibrium problems, Nash

Recalling now that the equilibrium measure has full equilibrium dimension, we conclude that in many cases, like in “almost all” affine IFS’s, making a good choice for the