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Topological and Variational Methods with Applications to Nonlinear Boundary Value Problems

This book focuses on nonlinear boundary value problems and the aspects of nonlinear analysis which are necessary to their study. The;

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Nonlinear Analysis - Theory and Methods

This book emphasizes those basic abstract methods and theories that are useful in the study of nonlinear boundary value problems. The;

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Topological Methods For Set-valued Nonlinear Analysis

in mathematical economics, the Pareto optimum in optimization, and applications to best approximation theory, partial equations and boundary value;

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Integral Methods in Science and Engineering

applications include: wavelet expansions, reaction-diffusion systems, variational methods , fracture theory, boundary value problems at resonance;

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Nonsmooth Critical Point Theory and Nonlinear Boundary Value Problems

order boundary value problems. The authors do not limit their treatment to problems in variational form. They also examine in detail equations;

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Dynamics of Solid Structures

in structural mechanics Ritz method for initial-boundary value problems Variational and projection techniques with semi-discretization;

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Variational, Topological, and Partial Order Methods with Their Applications

new and interesting results on fundamental methods in nonlinear functional analysis, namely variational, topological and partial order methods;

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Advanced Boundary Element Methods

boundary element methods (BEM) both for static and dynamic problems. The book presents a systematic approach to the variational methods for;

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Advanced Boundary Element Methods

boundary element methods (BEM) both for static and dynamic problems. The book presents a systematic approach to the variational methods for;

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Extrema of Non-local Functionals & Boundary Value Problems for Functional Differential Equations

differential equations. The book is dedicated to systematic study of variational calculus for non-local functionals and to theory of boundary value;

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Nonlinear Fractional Schroedinger Equations in R^N

in the field of nonlocal PDEs. This is the first book to approach fractional nonlinear Schroedinger equations by applying variational and;

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Green's Functions and Boundary Value Problems

guide to boundary value problems, now featuring modern computational methods and approximation theory Green's Functions and Boundary Value;

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Numerical Solution of Nonlinear Boundary Value Problems with Applications

A survey of the development, analysis, and application of numerical techniques in solving nonlinear boundary value problems, this text;

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Variational Methods in Nonlinear Analysis

This well-thought-out book covers the fundamentals of nonlinear analysis, with a particular focus on variational methods and their;

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Multiple Solutions Of Boundary Value Problems

-Liouville problems, multi-point boundary value problems, problems with impulses, partial differential equations, and difference equations. An;

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Fundamental Theories and Their Applications of the Calculus of Variations

for variational problems, variational principles in mechanics and their applications, and variational problems of functionals with vector;

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Fundamental Theories and Their Applications of the Calculus of Variations

for variational problems, variational principles in mechanics and their applications, and variational problems of functionals with vector;

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Analytical Solution Methods for Boundary Value Problems

of solving nonlinear boundary value problems. Analytical Solution Methods for Boundary Value Problems attempts to resolve this issue, using;

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Solving Ordinary and Partial Boundary Value Problems in Science and Engineering

without proofs and refers the reader to the literature when necessary. Solving Ordinary and Partial Boundary Value Problems in Science and;

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Sturm-Liouville Problems

of variables, variational methods, or other considerations lead to Sturm-Liouville eigenvalue problems and boundary value problems.;

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Integral Equations, Boundary Value Problems And Related Problems

and integral equations to mechanics and physics, numerical methods of integral equations and boundary value problems, theories and methods for;

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Critical Point Theory: Sandwich and Linking Systems

, nonlinear optics, semilinear PDEs, boundary value problems, and equations with multiple solutions. Readers will find this collection of applications;

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Critical Point Theory

, nonlinear optics, semilinear PDEs, boundary value problems, and equations with multiple solutions. Readers will find this collection of applications;

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Nonlinear Interpolation And Boundary Value Problems

This book is devoted to the study of boundary value problems for nonlinear ordinary differential equations and focuses on questions related;

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Variational and Monotonicity Methods in Nonsmooth Analysis

sections, both variational and topological methods are developed based on critical and fixed point results for nonsmooth functions. The authors;

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Stability and Bifurcation Theory for Non-Autonomous Differential Equations

lectured on nonlinear boundary value problems; they applied the Maslov index and degree-theoretic methods in this context. Rafael Ortega discussed;

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Electromagnetic Theory and Computation

data structures, algorithms, and computation to topological aspects of three-dimensional electromagnetic boundary value problems. This book;

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