Series: Applied Mathematical Sciences. Num Pages: 260 pages, 1 black & white illustrations, biography. BIC Classification: PBKB; PDE; TBJ. Category: (P) Professional & Vocational. Dimension: 234 x 156 x 13. Weight in Grams: 820. . 1987. Softcover reprint of the original 1st ed. 1987. paperback. . . . . Books ship from the US and Ireland.

Bestandsnummer des Verk�ufers V9780387965895

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Bibliografische Details

Titel: Perturbation Methods, Bifurcation Theory and Computer Algebra
Verlag: Springer
Erscheinungsjahr: 1987
Sprache: Englisch
ISBN-10: 0387965890
ISBN-13: 9780387965895
Einband: Softcover
Zustand: New

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Inhaltsangabe

Perturbation methods have always been an important tool for treating nonlinear differential equations. Now the drudgery associated with them has been eliminated! This book offers computer algebra (MACSYMA) programs which implement the most popular perturbation methods. Not only does this avoid the errors associated with hand computation, but the increase in efficiency permits more complicated problems to be tackled. This book is useful both for the beginner learning perturbation methods for the first time, as well as for the researcher. Methods covered include: Lindstedt’s method, center manifolds, normal forms, two variable expansion method (method of multiple scales), averaging, Lie transforms and Liapunov-Schmidt reduction. For each method the book includes an introduction and some example problems solved both by hand and by machine. The examples feature common bifurcations such as the pitchfork and the Hopf. The MACSYMA code for each method is given and suggested exercises are provided at the end of each Chapter. An Appendix offers a brief introduction to MACSYMA.

Rese�a del editor

Perturbation methods have always been an important tool for treating nonlinear differential equations. Now the drudgery associated with them has been eliminated! This book offers computer algebra (MACSYMA) programs which implement the most popular perturbation methods. Not only does this avoid the errors associated with hand computation, but the increase in efficiency permits more complicated problems to be tackled. This book is useful both for the beginner learning perturbation methods for the first time, as well as for the researcher. Methods covered include: Lindstedt's method, center manifolds, normal forms, two variable expansion method (method of multiple scales), averaging, Lie transforms and Liapunov-Schmidt reduction. For each method the book includes an introduction and some example problems solved both by hand and by machine. The examples feature common bifurcations such as the pitchfork and the Hopf. The MACSYMA code for each method is given and suggested exercises are provided at the end of each Chapter. An Appendix offers a brief introduction to MACSYMA.

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