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In this section, we show a strong convergence theorem for finding a common element of the set of fixed points of a family of finitely nonexpansive mappings, the set of solutions

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

8, and Peng and Yao 9, 10 introduced some iterative schemes for finding a common element of the set of solutions of the mixed equilibrium problem 1.4 and the set of common fixed

We introduce a new iterative method for finding a common element of the set of solutions of a generalized equilibrium problem with a relaxed monotone mapping and the set of common

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

Lemma 4.1 (which corresponds to Lemma 5.1), we obtain an abc-triple that can in fact be shown (i.e., by applying the arguments of Lemma 4.4 or Lemma 5.2) to satisfy the

Due to Kondratiev [12], one of the appropriate functional spaces for the boundary value problems of the type (1.4) are the weighted Sobolev space V β l,2.. Such spaces can be defined

しかし , 特性関数 を使った証明には複素解析や Fourier 解析の知識が多少必要となってくるため , ここではより初等的な道 具のみで証明を実行できる Stein の方法