Sprache: Englisch
Verlag: Cambridge University Press, 2010
ISBN 10: 0521635640 ISBN 13: 9780521635646
Anbieter: Romtrade Corp., STERLING HEIGHTS, MI, USA
Zustand: New. This is a Brand-new US Edition. This Item may be shipped from US or any other country as we have multiple locations worldwide.
Sprache: Englisch
Verlag: Cambridge University Press, 2010
ISBN 10: 0521635640 ISBN 13: 9780521635646
Anbieter: Majestic Books, Hounslow, Vereinigtes Königreich
EUR 72,38
Anzahl: 1 verfügbar
In den WarenkorbZustand: New. pp. 480 14 Illus.
Sprache: Englisch
Verlag: Cambridge University Press, 2010
ISBN 10: 0521635640 ISBN 13: 9780521635646
Anbieter: Ria Christie Collections, Uxbridge, Vereinigtes Königreich
EUR 85,27
Anzahl: Mehr als 20 verfügbar
In den WarenkorbZustand: New. In.
Sprache: Englisch
Verlag: Cambridge University Press, 2010
ISBN 10: 0521635640 ISBN 13: 9780521635646
Anbieter: Kennys Bookstore, Olney, MD, USA
EUR 161,52
Anzahl: Mehr als 20 verfügbar
In den WarenkorbZustand: New. This book treats the theory of global attractors, a recent development in the theory of partial differential equations. Series: Cambridge Texts in Applied Mathematics. Num Pages: 480 pages, 14 b/w illus. BIC Classification: PBKJ; PBW. Category: (P) Professional & Vocational. Dimension: 228 x 152 x 27. Weight in Grams: 643. . 2001. 1st Edition. Paperback. . . . . Books ship from the US and Ireland.
Sprache: Englisch
Verlag: Cambridge University Press, 2010
ISBN 10: 0521635640 ISBN 13: 9780521635646
Anbieter: AHA-BUCH GmbH, Einbeck, Deutschland
Taschenbuch. Zustand: Neu. Druck auf Anfrage Neuware - Printed after ordering - This book develops the theory of global attractors for a class of parabolic PDEs which includes reaction-diffusion equations and the Navier-Stokes equations, two examples that are treated in detail. A lengthy chapter on Sobolev spaces provides the framework that allows a rigorous treatment of existence and uniqueness of solutions for both linear time-independent problems (Poisson's equation) and the nonlinear evolution equations which generate the infinite-dimensional dynamical systems of the title. Attention then switches to the global attractor, a finite-dimensional subset of the infinite-dimensional phase space which determines the asymptotic dynamics. In particular, the concluding chapters investigate in what sense the dynamics restricted to the attractor are themselves 'finite-dimensional'. The book is intended as a didactic text for first year graduates, and assumes only a basic knowledge of Banach and Hilbert spaces, and a working understanding of the Lebesgue integral.