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Monotone Iterative Techniques for Discontinuous Nonlinear Differential Equations

iterative method in terms of upper and lower solutions appropriate for the study of discontinuous nonlinear differential equations and applies this;

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Monotone Flows and Rapid Convergence for Nonlinear Partial Differential Equations

A monotone iterative technique is used to obtain monotone approximate solutions that converge to the solution of nonlinear problems;

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Nonlinear Evolution Equations

some important methods for dealing with these equations and explains clearly and concisely a wide range of relevant theories and techniques;

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Mathematical Neuroscience

ordered abstract spaces. It considers various methods and techniques of nonlinear analysis, including comparison theorems, monotone iterative;

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Degree Theory for Discontinuous Operators

in nonlinear analysis but also for graduate students looking for a quick accessible introduction to degree theory techniques for discontinuous;

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Fixed Points of Nonlinear Operators

Iterative Methods for Fixed Points of Nonlinear Operators offers an introduction into iterative methods of fixed points for nonexpansive;

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Nonlinear Evolution and Difference Equations of Monotone Type in Hilbert Spaces

This book is devoted to the study of nonlinear evolution and difference equations of first and second order governed by a maximal monotone;

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Nonlinear Evolution and Difference Equations of Monotone Type in Hilbert Spaces

This book is devoted to the study of nonlinear evolution and difference equations of first and second order governed by a maximal monotone;

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Regularization Algorithms for Ill-Posed Problems

operator equations, both linear and nonlinear. These approximation schemes form a basis for implementable numerical algorithms for the stable;

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Nonlinear Differential Equations in Ordered Spaces

that allow the treatment of a variety of discontinuous initial and boundary value problems for both ordinary and partial differential equations;

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Nonlinear Differential Equations in Ordered Spaces

that allow the treatment of a variety of discontinuous initial and boundary value problems for both ordinary and partial differential equations;

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Dynamical Systems Method and Applications

Dynamical Systems Method (DSM) is a powerful general method for solving operator equations. These equations can be linear or nonlinear;

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Nonlinear Analysis and Applications

Nonlinear Analysis and Applications is dedicated to Professor V. Lakshmikantham on the occasion of his 80th birthday. The volumes consist;

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Iterative Methods for Linear and Nonlinear Equations

This book is devoted to giving a modern view of iterative methods for solving linear and nonlinear equations, which are the basis for many;

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Exact Solutions and Invariant Subspaces of Nonlinear Partial Differential Equations in Mechanics and Physics

systematic construction of exact solutions via linear invariant subspaces for nonlinear differential operators. Acting as a guide to nonlinear;

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Hamilton-Jacobi-Bellman Equations

Viability approach to simulation of an adaptive controller Galerkin approximations for the optimal control of nonlinear delay differential;

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An Introduction to Nonlinear Analysis and Fixed Point Theory

, differential calculus in Banach spaces, monotone operators, and fixed point theorems. It also discusses degree theory, nonlinear matrix equations;

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Topological and Variational Methods with Applications to Nonlinear Boundary Value Problems

principles for p-Laplacian type operators, and new developments on nonlinear Neumann problems involving non-homogeneous differential operators appear;

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Iterative Splitting Methods for Differential Equations

Iterative Splitting Methods for Differential Equations explains how to solve evolution equations via novel iterative-based splitting;

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Iterative Splitting Methods for Differential Equations

Iterative Splitting Methods for Differential Equations explains how to solve evolution equations via novel iterative-based splitting;

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Numerical Analysis

an appropriate depth. This will enable students and researchers to apply these iterative techniques to scientific and engineering problems;

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Nonlinear Dynamics in Partial Differential Equations

including technology and social science. This book covers recent mathematical theories and techniques to analyze such nonlinear partial differential;

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Nonlinear Ordinary Differential Equations

, Nonlinear Ordinary Differential Equations takes the reader from basic elementary notions to the point where the exciting and fascinating;

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Iterative Methods for Solving Nonlinear Equations and Systems

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Current Research in Nonlinear Analysis

useful reference for new techniques and research areas. Haim Brezis and Louis Nirenberg's fundamental research in nonlinear functional analysis;

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Current Research in Nonlinear Analysis

useful reference for new techniques and research areas. Haim Brezis and Louis Nirenberg's fundamental research in nonlinear functional analysis;

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Dynamical Systems in Population Biology

main research interests involve applied dynamical systems, nonlinear differential equations, and mathematical biology. He is the author of more;

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