Applied Partial Differential Equations with Fourier Series and Boundary Value Problems

Haberman, Richard

ISBN 10: 0321828976 / ISBN 13: 9780321828972

Editore: Pearson Educacià n, 2012

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Used book that is in clean, average condition without any missing pages.

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Dati bibliografici

• Titolo: Applied Partial Differential Equations with Fourier Series and Boundary Value Problems
• Editore: Pearson EducaciĆ n
• Data di pubblicazione: 2012
• Lingua: Inglese
• ISBN 10: 0321828976
• ISBN 13: 9780321828972
• Rilegatura: Brossura
• Edizione: quinta edizione o successive
• Condizione: Good

Descrizione articolo

Riassunto

This book emphasizes the physical interpretation of mathematical solutions and introduces applied mathematics while presenting differential equations. Coverage includes Fourier series, orthogonal functions, boundary value problems, Green’s functions, and transform methods.

 

This text is ideal for readers interested in science, engineering, and applied mathematics.

L'autore

Richard Haberman is Professor of Mathematics at Southern Methodist University, having previously taught at The Ohio State University, Rutgers University, and the University of California at San Diego.  He received S.B. and Ph.D. degrees in applied mathematics from the Massachusetts Institute of Technology.  He has supervised six Ph.D. students at SMU.  His research has been funded by NSF and AFOSR.   His research in applied mathematics has been published in prestigious international journals and include research on nonlinear wave motion (shocks, solitons, dispersive waves, caustics), nonlinear dynamical systems (bifurcations, homoclinic transitions, chaos), singular perturbation methods (partial differential equations, matched asymptotic expansions, boundary layers) and mathematical models (fluid dynamics, fiber optics). He is a member of the Society for Industrial and Applied Mathematics and the American Mathematical Society. He has taught a wide range of undergraduate and graduate mathematics.  He has published undergraduate texts on Mathematical Models (Mechanical Vibrations, Population Dynamics, and Traffic Flow) and Ordinary Differential Equations.