Contents include: Homotopy Type Results for Non-linear Contractions on Spaces with Two Metrics; A Quadrate Rule for the Finite Hilbert Transformation Via Midpoint Type Inequalities; Extremality and Convergence in Orlicz Space; Ishikawa Iterative Processes with Errors for Non-linear Strongly Accretive Operator Equations; Iterative Schemes for Approximating Solutions of Relations Involving Accretive Operators in Banach Spaces; Compactification and Fixed Point Properties; Some Recent Results on Quadratic Programs and Affine Variational Inequality Problems Under Linear Perturbations; Convergence Theorems an Stability of the Ishikawa Iteration Procedures with Errors for Strong Pseudocontractions and Non-linear Equations Involving Accretive Operators; Fixed Point Theorems for k-Lipschitzian and Firmly k-Lipschitzian 2-Rotative Maps; Basic Theorems on Multimaps of the KKM, Browder and Kakutani Types; Comments on Some Iteration Processes with Errors; A New System of Generalised Non-linear Mixed inclusions in Hilbert Spaces; On a Problem of B. Ricceri on Variational Inequalities.

Inequality Theory & Applications

Fixed Point Theory & Applications Volume II

This book introduces and exchanges recent innovative topics on the areas of fixed point theory, convex and set-valued analysis, variational inequality and complementarity problem theory, non-linear ergodic theory, difference, differential and integral equations, control and optimisation theory, dynamic system theory, inequality theory, stochastic analysis and probability theory, and their applications.

This book introduces and exchanges recent innovative topics on the areas of fixed point theory, convex and set-valued analysis, variational inequality and complementarity problem theory, non-linear ergodic theory, difference, differential and integral equations, control and optimisation theory, dynamic system theory, inequality theory, stochastic analysis and probability theory, and their applications.

The aim of this volume is to introduce and exchange recent new topics on the areas of inequality theory and their applications dealing in pure and applied mathematics.

This book reviews topics on the areas of fixed point theory, convex and set-valued analysis, variational inequality and complementarity problem theory, non-linear ergodic theory, difference, differential and integral equations, control and optimisation theory, dynamic system theory, inequality theory, stochastic analysis and probability theory, and their applications.

This book reviews recent topics on the areas of fixed point theory, convex and set-valued analysis, variational inequality and complementarity problem theory, non-linear ergodic theory, difference, differential and integral equations, control and optimisation theory, dynamic system theory, inequality theory, stochastic analysis and probability theory, and their applications.

This volume deals with new topics in the areas of fixed point theory, variational inequality and complementarity problem theory, non-linear ergodic theory, difference, differential and integral equations, control and optimisation theory, dynamic system theory, inequality theory, stochastic analysis and probability theory, and their applications.

The aim of this volume is to introduce and exchange recent new topics on the areas of inequality theory and their applications dealing in pure and applied mathematics.

Stemming from the 8th International Conference on Nonlinear Functional Analysis and Applications, held at Gyeongsang National U. and Kyungnam U. in South Korea in August 2004, this volume is one of three presenting the proceedings (the others are devoted to differential equations and inequality theory). Twenty-three papers are included, with titles

The aim of this volume is to introduce recent new topics in the areas of fixed point theory, variational inequality and complementarity problem theory, non-linear ergodic theory difference, differential and integral equations, control and optimisation theory, dynamic system theory, inequality theory, stochastic analysis and probability theory, and their applications.

Contents: On the Large & Small Increments of Fractional Lvy Brownian Fields; On Oblique Reflecting Switched Diffusion Processes; On the Weak Law of Large Numbers for Weighted Sums of Pairwise Negative Quadrant Dependent Random Variables; The Moduli of Continuity & Large Increments of a Class of Gaussian Processes; Random Walk Tests & Pseudorandom Number Generators; Increments Theory on Gaussian Processes; The Law of Large Numbers for Fuzzy Numbers with Unbounded Supports; On Moduli of Continuity for a Two-Parameter Fractional Lvy Brownian Motion on Rectangles; Total Occupation Times for Symmetric Stable Processes & Gaugeability; A Note on Limit Theorems for the Two-parameter Wiener Process.