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Subjects
47-XX Operator theory
47Jxx Equations and inequalities involving nonlinear operators
47J25 Iterative procedures

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Iterative methods for solving fixed-point problems with nonself-mappings in Banach spaces.

Alber, Yakov, Reich, Simeon, Yao, Jen-Chih (2003)

Abstract and Applied Analysis

Iterative methods for variational inequalities over the intersection of the fixed points set of a nonexpansive semigroup in Banach spaces.

Mohamadi, Issa (2011)

Fixed Point Theory and Applications [electronic only]

Iterative schemes for fixed points of relatively nonexpansive mappings and their applications.

Plubtieng, Somyot, Sriprad, Wanna (2010)

Abstract and Applied Analysis

Iterative schemes for generalized equilibrium problem and two maximal monotone operators.

Zeng, L.C., Lin, Y.C., Yao, J.C. (2009)

Journal of Inequalities and Applications [electronic only]

Iterative schemes for zero points of maximal monotone operators and fixed points of nonexpansive mappings and their applications.

Wei, Li, Cho, Yeol Je (2008)

Fixed Point Theory and Applications [electronic only]

Iterative schemes with some control conditions for a family of finite nonexpansive mappings in Banach spaces.

Jung, Jong Soo, Cho, Yeol Je, Agarwal, R.P. (2005)

Fixed Point Theory and Applications [electronic only]

Iterative solution of nonlinear equations of Hammerstein type.

Zegeye, H. (2003)

JIPAM. Journal of Inequalities in Pure & Applied Mathematics [electronic only]

Iterative solution of nonlinear equations of the pseudo-monotone type in Banach spaces

A. M. Saddeek, Sayed A. Ahmed (2008)

Archivum Mathematicum

The weak convergence of the iterative generated by $J (u_{n + 1} - u_{n}) = τ (F u_{n} - J u_{n})$ , $n \geq 0$ , $(0 < τ = min {1, \frac{1}{λ}})$ to a coincidence point of the mappings $F, J : V \to V^{☆}$ is investigated, where $V$ is a real reflexive Banach space and $V^{☆}$ its dual (assuming that $V^{☆}$ is strictly convex). The basic assumptions are that $J$ is the duality mapping, $J - F$ is demiclosed at $0$ , coercive, potential and bounded and that there exists a non-negative real valued function $r (u, η)$ such that $sup_{u, η \in V} {r (u, η)} = λ < \infty$ $...$

Iterative solutions of $K$ -positive definite operator equations in real uniformly smooth Banach spaces.

Liu, Zeqing, Kang, Shin Min, Ume, Jeong Sheok (2001)

International Journal of Mathematics and Mathematical Sciences

Iterative solutions of nonlinear equations with $φ$ -strongly accretive operators.

Kang, Shin Min, Feng, Chi, Liu, Zeqing (2008)

Acta Mathematica Universitatis Comenianae. New Series

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