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Titlebook: Bifurcation and Chaos; Theory and Applicati Jan Awrejcewicz Book 1995 Springer-Verlag Berlin Heidelberg 1995 bifurcation.chaos.dynamics.non

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發(fā)表于 2025-3-21 17:04:49 | 只看該作者 |倒序瀏覽 |閱讀模式
期刊全稱Bifurcation and Chaos
期刊簡稱Theory and Applicati
影響因子2023Jan Awrejcewicz
視頻videohttp://file.papertrans.cn/186/185533/185533.mp4
學科分類Springer Series in Nonlinear Dynamics
圖書封面Titlebook: Bifurcation and Chaos; Theory and Applicati Jan Awrejcewicz Book 1995 Springer-Verlag Berlin Heidelberg 1995 bifurcation.chaos.dynamics.non
影響因子.Bifurcation and Chaos. presents a collection of especially written articles describing the theory and application of nonlinear dynamics to a wide variety of problems encountered in physics and engineering. Each chapter is self-contained and includes an elementary introduction, an exposition of the present state of the art, and details of recent theoretical, computational and experimental results. Included among the practical systems analysed are: hysteretic circuits, Josephson circuits, magnetic systems, railway dynamics, rotor dynamics and nonlinear dynamics of speech. This book contains important information and ideas for all mathematicians, physicists and engineers whose work in R & D or academia involves the practical consequences of chaotic dynamics.
Pindex Book 1995
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Rwanda: Could We Have Prevented Genocide?, nonlinear response of the interacting modes through averaging. These equations are studied using the local bifurcation theory for their steady-state solutions. Various bifurcation points are identified in order to understand which types of solutions are possible for a given set of excitation condit
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Introduction,ension two bifurcations supported by theoretical considerations are provided. The last chapters of the book are focused more on engineering bifurcation and engineering chaos, covering the various problems relevant to the field of electrical and electronics engineering, mechanical engineering and bio
地板
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Bifurcations and Chaotic Motions in Resonantly Excited Structures, nonlinear response of the interacting modes through averaging. These equations are studied using the local bifurcation theory for their steady-state solutions. Various bifurcation points are identified in order to understand which types of solutions are possible for a given set of excitation condit
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https://doi.org/10.1007/978-3-658-33745-2al branches of nonlinear dynamical systems. The book has a fractal-like construction. Almost all of the independent chapters review in depth the present status of research activities from a field under consideration, first by providing the reader with an elementary introduction and then through the
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Problemstellung und Stand der Forschung,ical dynamical chaos are retained but, typically, on finite and different time scales only. The necessary reformulation of the ergodic and algorithmic theories, as parts of the general theory of dynamical systems, is discussed. A number of specific unsolved problems is listed.
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