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Chaos Near Resonance (Applied Mathematical Sciences) by Haller, G - 1999

by Haller, G

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Chaos Near Resonance (Applied Mathematical Sciences) by Haller, G - 1999

Chaos Near Resonance (Applied Mathematical Sciences)

by Haller, G

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New York: Springer. Hardcover. 0387986979 Bumped hard at spine (Spine compressed), interior VG. Bookstore label(s) affixed to cover exterior. Resonances are widely studied in most areas of engineering and physics, but the approach remains mostly computational or experimental. The reason is that even reduced models of resonant interactions are typically higher dimensional and exhibit great complexity; therefore, they are inaccessible to textbook techniques from dynamical systems theory. This book offers the first systematic exposition of recent analytic results that can be used to understand and predict the global effect of resonances in phase space. The geometric methods discussed here enable one to identify complicated multi-time-scale solution sets and slow-fast chaos in physical problems. The topics include slow and partially slow manifolds, homoclinic and heteroclinic jumping, universal global bifurcations, generalized Silnikov-orbits and -manifolds, disintegration of invariant manifolds near resonances, and high-codimension homoclinic jumping. The main emphasis is on near-integrable dissipative systems, but a separate chapter is devoted to resonance phenomena in Hamiltonian systems. A number of applications are described from the areas of fluid mechanics, rigid body dynamics, chemistry, atmospheric science, and nonlinear optics. In addition, the theory is extended to infinite dimensions to cover resonances in certain nonlinear partial differential equations, such as single and coupled nonlinear Schrodinger equations. This self-contained monograph will be useful to the applied scientist who wishes to analyze resonances in complex physical problems, as well as to mathematicians interested in the geometric theory of multi- and infinite-dimensional dynamical systems. 448 pages. We ship our books in CorgiPack mailers except for unusually large books and multiple books orders. CorgiPack mailers are constructed with a B-flute corrugated fiberboard pad which provides cushioning and corner protection in transit. They're also 100% recyclable. We ship heavier items B-flute corrugated fiberboard or cartons. Your order will be on its way by the next business day! . Fair. 1999.
  • Bookseller Wombat Book Company, LLC US (US)
  • Format/Binding Hardcover
  • Book Condition Used - Fair
  • Quantity Available 1
  • Binding Hardcover
  • ISBN 10 0387986979
  • ISBN 13 9780387986975
  • Publisher Springer
  • Place of Publication New York
  • Date Published 1999

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Chaos Near Resonance
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Chaos Near Resonance

by G. Haller

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Chaos Near Resonance: 138 (Applied Mathematical Sciences)
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Chaos Near Resonance: 138 (Applied Mathematical Sciences)

by Haller, G

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1999
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Springer. 1999. Hardcover. Used; Good. Simply Brit – welcome to our online used book store, where affordability meets great quality. Dive into a world of captivating reads without breaking the bank. We take pride in offering a wide selection of used books, from classics to hidden gems, ensuring there’s something for every literary palate. All orders are shipped within 24 hours and our lightning fast-delivery within 48 hours coupled with our prompt customer service ensures a smooth journey from ordering to delivery. Discover the joy of reading with us, your trusted source for affordable books that do not compromise on quality. 10/01/1999
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Chaos Near Resonance

Chaos Near Resonance

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Chaos Near Resonance
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Chaos Near Resonance

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Hardback. New. A unified treatment of resonant problems with special emphasis on the recently discovered phenomenon of homoclinic jumping.
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Chaos Near Resonance (Applied Mathematical Sciences, 138)
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Chaos Near Resonance (Applied Mathematical Sciences, 138)

by Haller, G

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Chaos Near Resonance

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Chaos Near Resonance (Hb 1999)
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Chaos Near Resonance (Hb 1999)

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Chaos Near Resonance

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Chaos Near Resonance

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Chaos Near Resonance (Applied Mathematical Sciences, 138)
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Chaos Near Resonance (Applied Mathematical Sciences, 138)

by Haller, G

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