Iterative Algorithms for Nonlinear Equations in Banach Spaces - Shehu, Yekini
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The contributions of this research fall within the general area of nonlinear functional analysis, an area with vast amount of applicability in recent years, as such becoming the object of an increasing amount of study. We devote our attention to three important topics within the area. Approximation of solution of nonlinear equations of Hammerstein type; Iterative algorithms for common fixed points of a family of mappings and, Algorithms for common solutions of common fixed point problems for a family of nonlinear maps; variational inequality problems; and equilibrium problems.

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Produktbeschreibung
The contributions of this research fall within the general area of nonlinear functional analysis, an area with vast amount of applicability in recent years, as such becoming the object of an increasing amount of study. We devote our attention to three important topics within the area. Approximation of solution of nonlinear equations of Hammerstein type; Iterative algorithms for common fixed points of a family of mappings and, Algorithms for common solutions of common fixed point problems for a family of nonlinear maps; variational inequality problems; and equilibrium problems.
Autorenporträt
Dr. Yekini Shehu is currently working on Approximation of Fixed Points of Nonlinear Operators in Banach spaces and Applications of these fixed points in solving nonlinear problems like split feasibility problems, equilibrium problems, variational inequality problems, nonlinear Hammerstein integral equations, and partial differential equations.