9780387902005 - The Hopf Bifurcation and Its Applications. (Applied mathematical sciences, vol.19) von Jerrold E. Marsden; Marjorie McCracken (7 Ergebnisse)

Broschiert. Zustand: Gut. 408 Seiten; Das hier angebotene Buch stammt aus einer teilaufgelösten Bibliothek und kann entsprechende Kennzeichnungen aufweisen (Rückenschild, Instituts-Stempel.). Aufgrund des Alters und der häufigen Nutzung können Stabilität, Einband sowie Papierqualität beeinträchtigt sein. In ENGLISCHER Sprache. Sprache: Englisch Gewicht in Gramm: 585.

Broschiert. Zustand: Gut. 408 Seiten; Das hier angebotene Buch stammt aus einer teilaufgelösten Bibliothek und kann die entsprechenden Kennzeichnungen aufweisen (Rückenschild, Instituts-Stempel.); der Buchzustand ist ansonsten ordentlich und dem Alter entsprechend gut. In ENGLISCHER Sprache. Sprache: Englisch Gewicht in Gramm: 595.

Zustand: Fair. Volume 19. This is an ex-library book and may have the usual library/used-book markings inside.This book has soft covers. In fair condition, suitable as a study copy. Please note the Image in this listing is a stock photo and may not match the covers of the actual item,650grams, ISBN:0387902007.

Zustand: New. In.

Kartoniert / Broschiert. Zustand: New.

Zustand: Gut. 1976, Bibliotheksexemplar - Einband: leichte Lagerspuren, nachgedunkelt - Schnitt: leicht nachgedunkelt - Seiten: leichte Lesespuren, leicht nachgedunkelt.

Taschenbuch. Zustand: Neu. Druck auf Anfrage Neuware - Printed after ordering - The goal of these notes is to give a reasonahly com plete, although not exhaustive, discussion of what is commonly referred to as the Hopf bifurcation with applications to spe cific problems, including stability calculations. Historical ly, the subject had its origins in the works of Poincare [1] around 1892 and was extensively discussed by Andronov and Witt [1] and their co-workers starting around 1930. Hopf's basic paper [1] appeared in 1942. Although the term 'Poincare Andronov-Hopf bifurcation' is more accurate (sometimes Friedrichs is also included), the name 'Hopf Bifurcation' seems more common, so we have used it. Hopf's crucial contribution was the extension from two dimensions to higher dimensions. The principal technique employed in the body of the text is that of invariant manifolds. The method of Ruelle Takens [1] is followed, with details, examples and proofs added. Several parts of the exposition in the main text come from papers of P. Chernoff, J. Dorroh, O. Lanford and F. Weissler to whom we are grateful. The general method of invariant manifolds is common in dynamical systems and in ordinary differential equations: see for example, Hale [1,2] and Hartman [1]. Of course, other methods are also available. In an attempt to keep the picture balanced, we have included samples of alternative approaches. Specifically, we have included a translation (by L. Howard and N. Kopell) of Hopf's original (and generally unavailable) paper.