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Advance Elements of Optoisolation Circuits: Nonlinearity Applications in Engineering
Kategorie	Beschreibung
036a	XA-DE
037b	eng
087q	978-3-319-55314-6
100	Aluf, Ofer
331	Advance Elements of Optoisolation Circuits
335	Nonlinearity Applications in Engineering
410	Cham
412	Springer
425	2017
425a	2017
433	Online-Ressource (XVIII, 824 p, online resource)
451b	SpringerLink. Bücher
527	Druckausg.ISBN: 978-3-319-55314-6
527	Printed editionISBN: 978-3-319-55314-6
540a	ISBN 978-3-319-55316-0
700	\|TJFN
700	\|TEC024000
700	\|TEC030000
700b	\|621.3
700c	\|TK7876-7876.42
750	This book on advanced optoisolation circuits for nonlinearity applications in engineering addresses two separate engineering and scientific areas, and presents advanced analysis methods for optoisolation circuits that cover a broad range of engineering applications. The book analyzes optoisolation circuits as linear and nonlinear dynamical systems and their limit cycles, bifurcation, and limit cycle stability by using Floquet theory. Further, it discusses a broad range of bifurcations related to optoisolation systems: cusp-catastrophe, Bautin bifurcation, Andronov-Hopf bifurcation, Bogdanov-Takens (BT) bifurcation, fold Hopf bifurcation, Hopf-Hopf bifurcation, Torus bifurcation (Neimark-Sacker bifurcation), and Saddle-loop or Homoclinic bifurcation. Floquet theory helps as to analyze advance optoisolation systems. Floquet theory is the study of the stability of linear periodic systems in continuous time. Another way to describe Floquet theory, it is the study of linear systems of differential equations with periodic coefficients. The optoisolation system displays a rich variety of dynamical behaviors including simple oscillations, quasi-periodicity, bi-stability between periodic states, complex periodic oscillations (including the mixed-mode type), and chaos. The route to chaos in this optoisolation system involves a torus attractor which becomes destabilized and breaks up into a fractal object, a strange attractor. The book is unique in its emphasis on practical and innovative engineering applications. These include optocouplers in a variety of topological structures, passive components, conservative elements, dissipative elements, active devices, etc. In each chapter, the concept is developed from the basic assumptions up to the final engineering outcomes. The scientific background is explained at basic and advanced levels and closely integrated with mathematical theory. The book is primarily intended for newcomers to linear and nonlinear dynamics and advanced optoisolation circuits, as well as electrical and electronic engineers, students and researchers in physics who read the first book “Optoisolation Circuits Nonlinearity Applications in Engineering”. It is ideally suited for engineers who have had no formal instruction in nonlinear dynamics, but who now desire to bridge the gap between innovative optoisolation circuits and advanced mathematical analysis methods
753	Optoisolation Circuits with Limit Cycles -- Optoisolation Circuits Bifurcation Analysis (I) -- Optoisolation Circuits Bifurcation Analysis (II) -- Optoisolation Circuits Analysis Floquet Theory -- Optoisolation NDR Circuits Behavior Investigation by Using Floquet Theory -- Optoisolation's Circuits with Periodic Limit-cycle Solutions Orbital Stability -- Optoisolation's Circuits Poincare Maps and Periodic Orbit
012	489634176
081	Aluf, Ofer: Advance Elements of Optoisolation Circuits
100	Springer E-Book
125a	Elektronischer Volltext - Campuslizenz
655e	$uhttp://dx.doi.org/10.1007/978-3-319-55316-0