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Blow-Up in Nonlinear Equations of Mathematical Physics

The present book carefully studies the blow-up phenomenon of solutions to partial differential equations, including many equations;

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Solitons

of solitons Global existence and blow up for the nonlinear evolution equations The soliton movements of elementary particles in nonlinear quantum;

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Blow-up in Nonlinear Sobolev Type Equations

studying blow-up phenomena for nonlinear Sobolev-type equations is applied to equations which play an important role in physics. For instance;

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Mathematical Modeling and Applications in Nonlinear Dynamics

The book covers nonlinear physical problems and mathematical modeling, including molecular biology, genetics, neurosciences, artificial;

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Blow-up for Higher-Order Parabolic, Hyperbolic, Dispersion and Schrodinger Equations

Blow-up for Higher-Order Parabolic, Hyperbolic, Dispersion and Schroedinger Equations shows how four types of higher-order nonlinear;

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

properties of blow-up or extinction phenomena, finite interface propagation, and the oscillatory, changing sign behavior of weak solutions near;

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Singular Elliptic Problems

This book provides a comprehensive introduction to the mathematical theory of nonlinear problems described by singular elliptic equations;

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Explosive Instabilities in Mechanics

equations, catastrophic behavior in nonlinear fluid theories, blow-up in Volterra equations, and rapid energy growth in parallel flows.;

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Nonlinear Diffusive Waves

phenomena, for instance, in nonlinear acoustics, laser physics, plasmas and atmospheric physics. The Burgers equation also has mathematical interest;

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A Course in Mathematical Methods for Physicists

Based on the author's junior-level undergraduate course, this introductory textbook is designed for a course in mathematical physics;

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A Course in Mathematical Methods for Physicists

Based on the author's junior-level undergraduate course, this introductory textbook is designed for a course in mathematical physics;

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Adjoint Equations and Perturbation Algorithms in Nonlinear Problems

possibilities in construction and application of adjoint equations to nonlinear problems of mathematical physics.;

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Adjoint Equations and Perturbation Algorithms in Nonlinear Problems

possibilities in construction and application of adjoint equations to nonlinear problems of mathematical physics.;

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Nonlinear Hyperbolic Equations, Spectral Theory, and Wavelet Transformations

in applied mathematics, the theory of wavelets, and in mathematical and theoretical physics. Nine up-to-date contributions have been written on;

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Nonlinear Partial Differential Equations in Geometry and Physics

The subject of nonlinear partial differential equations has seen a lot of research on systems underlying basic theories in geometry;

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Methods for Solving Inverse Problems in Mathematical Physics

of the theory of inverse problems for all principal types of partial differential equations. It covers up-to-date methods of linear and nonlinear;

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Mathematical Foundation of Turbulent Viscous Flows

Constantin presents the Euler equations of ideal incompressible fluids and the blow-up problem for the Navier-Stokes equations;

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Introduction to Differential Equations

The mathematical formulations of problems in physics, economics, biology, and other sciences are usually embodied in differential equations;

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Elements Of Mathematical Theory Of Evolutionary Equations In Banach Spaces

Evolutionary equations are studied in abstract Banach spaces and in spaces of bounded number sequences. For linear and nonlinear difference;

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Evolution Equations and Their Applications in Physical and Life Sciences

This volume presents a collection of lectures on linear partial differntial equations and semigroups, nonlinear equations, stochastic;

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Lectures on Partial Differential Equations

a topic up for examination from a new and fresh perspective. He likes to blow away the fog of generality that obscures so much mathematical;

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Analytical Solution Methods for Boundary Value Problems

nonlinear boundary problems. Current analytical solutions of equations within mathematical physics fail completely to meet boundary conditions;

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Nonlinear Analysis in Geometry and Applied Mathematics, Part 2

During the 2015-2016 year, Harvard University's Center of Mathematical Sciences and Applications (CMSA) hosted a year-long thematic program;

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Handbook of Differential Equations: Ordinary Differential Equations

nonlinear equations are focused on. This reflects the situation in modern mathematical modelling - nonlinear mathematical models are more realistic;

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Painleve Transcendents

becoming clear that the Painleve transcendents (i.e., the solutions of the Painleve equations) play the same role in nonlinear mathematical physics;

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Inverse Scattering Problems and Their Application to Nonlinear Integrable Equations

differential equations and their application to nonlinear evolution equations (NLEEs). The book is suitable for anyone who has a mathematical;

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Nonlinear Symmetries and Nonlinear Equations

This text serves as an introduction to the use of nonlinear symmetries in studying, simplifying and solving nonlinear equations. Part One;

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