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Duality and Perturbation Methods in Critical Point Theory

be applied in a variety of situations. In so doing he also presents a whole array of duality and perturbation methods. The prerequisites for;

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Cambridge Tracts in Mathematics

be applied in a variety of situations. In so doing he also presents a whole array of duality and perturbation methods. The prerequisites for;

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Quark-hadron Duality And The Transition To Pqcd - Proceedings Of The First Workshop

While perturbative QCD methods fully describe experimental results at high energies, and chiral perturbation theory is the low energy;

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Analysis and Simulation of Chaotic Systems

mathematical analysis or computer simulations. For the most part, derivations are based on perturbation methods, and the majority of the text;

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Analysis and Simulation of Chaotic Systems

mathematical analysis or computer simulations. For the most part, derivations are based on perturbation methods, and the majority of the text;

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A Mathematical View of Interior-point Methods in Convex Optimization

emphasis on motivation and intuition. In the final chapter, he focuses on the relations between interior-point methods and duality theory;

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Interior Point Polynomial Methods in Convex Programming

book contains new and important results in the general theory of convex programming, e.g., their conic problem formulation in which duality;

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Symmetry and Perturbation Theory in Nonlinear Dynamics

of nonlinear perturbation theory point the use of has become dynamics, widespread only through equivariant symmetry bifurcation in this attention has;

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Perturbation Methods

In this book the author presents the theory and techniques underlying perturbation methods in a manner that will make the book widely;

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Nonlinear & Complex Systems

of different phenomena. It will encompass methods and techniques from the analysis of nonlinear ordinary differential equations, perturbation theory;

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A First Look at Perturbation Theory

Undergraduates in engineering and the physical sciences receive a thorough introduction to perturbation theory in this useful and;

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Perturbation Methods in Matrix Analysis and Control

-local perturbation bounds for a set of important objects in Linear Algebra and Control Theory. Among them are the Schur system of a matrix, the;

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Introduction to Perturbation Theory in Quantum Mechanics

mechanics and chemistry. Although most books on these subjects include a section offering an overview of perturbation theory, few, if any, take a;

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Introduction to Perturbation Theory in Quantum Mechanics

mechanics and chemistry. Although most books on these subjects include a section offering an overview of perturbation theory, few, if any, take a;

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Applications of the Gauge/Gravity Duality

study using traditional methods such as perturbation theory, but the gauge/gravity duality offers a successful alternative approach, which maps;

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Perturbation Methods in Science and Engineering

Perturbation Methods in Science and Engineering provides the fundamental and advanced topics in perturbation methods in science and;

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Variational Methods in Nonlinear Analysis

analysis, minimax theory, variational calculus and inequalities, critical point theory, monotone, maximal monotone and pseudomonotone operators;

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Introduction to Continuous Optimization

-semester course in Continuous Optimization. The topical coverage includes interior point methods, self-concordance theory and related complexity;

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Singular-Perturbation Theory

of the linearization. This book will be useful to students at the graduate and senior undergraduate levels studying perturbation theory for;

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Singular-Perturbation Theory

of the linearization. This book will be useful to students at the graduate and senior undergraduate levels studying perturbation theory for;

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Singular Perturbation Methods in Control

continues to be essential in many ways. It lays down the foundation of singular perturbation theory for linear and nonlinear systems, it presents;

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Topics In Critical Point Theory

This book introduces the reader to powerful methods of critical point theory and details successful contemporary approaches to many;

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Introduction to Relativistic Quantum Chemistry

background; the Dirac question; four component methods, including symmetry, correlation, and properties; approximate methods, including perturbation;

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Nonsmooth Critical Point Theory and Nonlinear Boundary Value Problems

critical point theory. Until now, however, no one had gathered these tools and results together into a unified, systematic survey of these advances;

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Statistical Physics of Fluids

perturbation theory of polar nonpolarizable fluids and ferrocolloids, a semi-phenomenological theory of the Tolman length and some others.;

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Statistical Physics of Fluids

perturbation theory of polar nonpolarizable fluids and ferrocolloids, a semi-phenomenological theory of the Tolman length and some others.;

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Series Expansion Methods for Strongly Interacting Lattice Models

of theoretical physics. This book gives a comprehensive guide to the use of series expansion methods for investigating phase transitions and critical;

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