Enables graduate students and researchers to understand and employ a wide variety of methods in applied mathematics.Hinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
Mark J. Ablowitz is Professor of Applied Mathematics at the University of Colorado, Boulder.
Inhaltsangabe
Preface Acknowledgements Part I. Fundamentals and Basic Applications: 1. Introduction 2. Linear and nonlinear wave equations 3. Asymptotic analysis of wave equations 4. Perturbation analysis 5. Water waves and KdV type equations 6. Nonlinear Schrödinger models and water waves 7. Nonlinear Schrödinger models in nonlinear optics Part II. Integrability and Solitons: 8. Solitons and integrable equations 9. Inverse scattering transform for the KdV equation Part III. Novel Applications of Nonlinear Waves: 10. Communications 11. Mode-locked lasers 12. Nonlinear photonic lattices References Index.
Preface Acknowledgements Part I. Fundamentals and Basic Applications: 1. Introduction 2. Linear and nonlinear wave equations 3. Asymptotic analysis of wave equations 4. Perturbation analysis 5. Water waves and KdV type equations 6. Nonlinear Schrödinger models and water waves 7. Nonlinear Schrödinger models in nonlinear optics Part II. Integrability and Solitons: 8. Solitons and integrable equations 9. Inverse scattering transform for the KdV equation Part III. Novel Applications of Nonlinear Waves: 10. Communications 11. Mode-locked lasers 12. Nonlinear photonic lattices References Index.
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