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Gently used with minimal wear on the corners and cover. A few pages may contain light highlighting or writing, but the text remains fully legible. Dust jacket may be missing, and supplemental materials like CDs or codes may not be included. May be ex-library with library markings. Ships promptly! Bestandsnummer des Verkäufers DBV.0471132985.G

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Über die Autorin bzw. den Autor: ROBERT G. HAGSTROM, JR., CFA, is a principal with Lloyd, Leith & Sawin, a Philadelphia firm that is responsible for over $100 million in assets. He is also fund manager of Focus Trust, a no-load mutual fund. 02 Wiley Imprint Code List JW Wiley John Wiley & Sons 19951020 1995 01 000 01 232.0 mm 02 152.5 mm 03 22.400 mm 08 13.92 oz John Wiley & Sons IP 36 01 T 16.95 0471133191 03 0471133191 BB 5014 Wiley Series in Nonlinear Science 7 Normal Modes and Localization in Nonlinear Systems 1 A01 Alexander F. Vakakis Vakakis, Alexander F. Alexander F. Vakakis Univ. of Illinois 2 A01 Leonid I. Manevitch Manevitch, Leonid I. Leonid I. Manevitch Russian Academy of Sciences, Moscow 3 A01 Yuri V. Mikhlin Mikhlin, Yuri V. Yuri V. Mikhlin Kharkov Polytechnic Univ., Ukraine 4 A01 Valery N. Pilipchuk Pilipchuk, Valery N. Valery N. Pilipchuk Ukrainian State Chemical and Technical Univ., Ukraine 5 A01 Alexandr A. Zevin Zevin, Alexandr A. Alexandr A. Zevin TRANSMAG Research Institute, Ukrainian Academy of Sciences eng 552 SCI041000 2.3 01 This landmark book deals with nonlinear normal modes (NNMs) and nonlinear mode localization. Offers an analysis which enables the study of various nonlinear phenomena having no counterpart in linear theory. On a more theoretical level, the concept of NNMs will be shown to provide an excellent framework for understanding a variety of distinctively nonlinear phenomena such as mode bifurcations and standing or traveling solitary waves. 04 02 NNMs in Discrete Oscillators: Qualitative Results.

NNMs in Discrete Oscillators: Quantitative Results.

Stability and Bifurcations of NNMs.

Resonances of Discrete Systems Close to NNMs.

The Method of Nonsmooth Temporal Transformations (NSTTs).

Nonlinear Localization in Discrete Systems.

NNMs in Continuous Systems.

Nonlinear Localization in Systems of Coupled Beams.

Nonlinear Localization in Other Continuous Systems.

References.

Index.Alexander F. Vakakis is an associate professor in the Department of Mechanical and Industrial Engineering of the University of Illinois at Urbana-Champaign. His research interests include linear and nonlinear dynamics and vibrations, modal analysis, structural wave propagation, and bioengineering. He is an NSF Young Investigator Award recipient (1994), and his research is supported by federal and industrial grants. He received his PhD from the California Institute of Technology in 1990.

Leonid I. Manevitch is a professor in the Institute of Chemical Physics at the Russian Academy of Sciences, Moscow. He has published numerous papers and books on nonlinear dynamics and its applications. His current research interests center on nonlinear phenomena in molecular dynamics.

Yuri V. Mikhlin is a professor in the Department of Applied Mathematics at Kharkov's Polytechnic University in the Ukraine. He received his doctor of science degree from the Institute of Mechanical Problems at the Russian Academy of Sciences. His current research focuses on nonlinear oscillations of conservative and vibro-impact systems and on nonlinear solitary waves.

Valery N. Pilipchuk is a professor and Head of the Department of Applied Mathematics at the Ukrainian State Chemical and Technological University, Dnepropetrovsk, Ukraine. He received his two doctor of science degrees from the Institute of Mechanical Problems at the Russian Academy of Sciences in 1992. His research interests include nonlinear oscillations and waves and the theory of ordinary differential equations.

Alexandr A. Zevin is a researcher at the Transmag Research Institute at the Ukrainian Academy of Sciences, Dnepropetrovsk, Ukraine. He received his doctor of science degree from the Institute of Mechanical Problems at the Russian Academy of Sciences in 1989. His current research interests include the qualitative theory of nonlinear oscillations, and the theory of nonlinear ordinary differential equations.