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|a Rogers, C.
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|a Nonlinear boundary value problems in science and engineering /
|c C. Rogers and W.F. Ames.
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|a Boston :
|b Academic Press,
|c ©1989.
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|a 1 online resource (417 pages) :
|b illustrations
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|a text
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|a online resource
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|a Mathematics in science and engineering ;
|v v. 183
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|a Includes bibliographical references (pages 393-410) and index.
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|a Print version record.
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|a Nonlinear boundary value problems in science and engineering.
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|a Front Cover; Nonlinear Boundary Value Problems in Science and Engineering; Copyright Page; Contents; Preface; Acknowledgements; Chapter 1. Bäcklund and Involutory Transformations; 1.1 Bäcklund Transformations; 1.2 Nonlinear Boundary Value Problems for the Burgers' Hierarchy. Reduction via a Bäcklund Transformation; 1.3 Application to Nonlinear Infiltration with Prescribed Boundary Flux; 1.4 Initial Value Problems and the Thomas Transformation. Reduction to Riemann-Volterra Canonical Form; 1.5 Reciprocal Transformations and Nonlinear Boundary Value Problems
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|a 1.6 Application to Nonlinear Heat Conduction1.7 Reduction of Nonlinear Boundary Value Problems via Coupled Reciprocal and Bäcklund Transformations; 1.8 Application to Two-Phase Flow in a Porous Reservoir; 1.9 A Generalized Reciprocal Transformation. Application in Nonlinear Visco-Elastic Wave Propagation; 1.10 Coupled Inverse and Reciprocal Bäcklund Transformations. Reduction of a Nonlinear Shallow Water Wave System; 1.11 A Model of Atmospheric Frontogenesis. Reduction via a Reciprocal Transformation
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|a Chapter 2. Bergman-Type Expansion Methods. Nonlinear Moving Boundary and Stefan-Boltzmann Problems2.1 Introduction; 2.2 1 + 1 Dimensional Stefan Problems; 2.3 Iterated Error Integral Expansions of Bergman-Type; 2.4 Conditions at the Moving Boundary; 2.5 The Classical Neumann Solution; 2.6 Single Phase Moving Boundary Problems in Nonlinear Heat Conduction; 2.7 Two-Phase Stefan Problems in Nonlinear Heat Conduction. Application of a Reciprocal Transformation; 2.8 A Spherical Reaction Problem; 2.9 Heat Conduction in an Inhomogeneous Half-Space Subject to a Nonlinear Boundary Condition
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|a 2.10 A Stefan-Boltzmann Nonlinear Boundary Value Problem. Padé Extension of Bergman SeriesChapter 3. Model Constitutive Laws; 3.1 Model Constitutive Laws and Reduction to Canonical Form; 3.2 Ermakov Systems, Nonlinear Superposition and Weak Bäcklund Transformations; 3.3 Application to Large Amplitude Oscillation in a Thin-Walled Tube of Mooney-Rivlin Material; 3.4 Loewner-Type Bäcklund Transformations and Nonlinear Wave Propagation. Reduction to Hyperbolic Canonical Form; 3.5 Termination of Bergman Series and Solution of a Class of Nonlinear Cauchy Initial Value Problems
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|a 3.6 The Finite Plane Strain Deformation of Elastic Materials. A Class of Parametric Strain Energy Potentials. Harmonic Media3.7 Adkins' Duality Principle. Application to the Plane Strain Deformation of a Mooney-Rivlin Material; Chapter 4. Invariance Group Analysis and Its Applications; 4.1 Introduction and Literature; 4.2 Construction of Lie Invariance Groups. Infinitesimal Transformations. Nth Extension. Canonical Variables and Symmetry Reduction; 4.3 Invariance Group Properties of a Nonlinear Wave Equation; 4.4 Invariance Group Properties of a Nonlinear Visco-Elastic System
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|a eBooks on EBSCOhost
|b EBSCO eBook Subscription Academic Collection - Worldwide
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|a Nonlinear boundary value problems.
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|a Problèmes aux limites non linéaires.
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|a MATHEMATICS
|x Differential Equations
|x General.
|2 bisacsh
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|a Nonlinear boundary value problems
|2 fast
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|a Problèmes aux limites nonlinéaires.
|2 ram
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|a Ames, William F.
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|i Print version:
|a Rogers, C.
|t Nonlinear boundary value problems in science and engineering.
|d Boston : Academic Press, ©1989
|z 9780125931106
|w (DLC) 88030263
|w (OCoLC)18682574
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|a Mathematics in science and engineering ;
|v v. 183.
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