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Artech House UK
Stability Analysis of Nonlinear Microwave Circuits

Stability Analysis of Nonlinear Microwave Circuits

Copyright: 2002
Pages: 356
ISBN: 9781580533034
Coming Soon: Available 11/30/2008

Print Book £94.00 Qty:
eBook £72.00
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If you are working with circuits based on solid state devices, diodes and transistors, designing radio-frequency circuits, or regularly involved in any area requiring a functional knowledge of nonlinear oscillations and stability concepts, this book provides you with an indepth look at the very complex and often unforeseen behavior of nonlinear circuits. You find detailed coverage of circuits used in power amplifiers, voltage-controlled oscillators, frequency dividers, frequency multipliers, self oscillating mixers, and phased-locked loops. This unique resource gives you greater insight into the design solutions that nonlinear circuits offer, presenting explanations and detection techniques for many anomalous phenomena often encountered in practice. You gain a better understanding of nonlinear oscillation theory and stability issues as you learn new techniques for the efficient steady-state simulation of these circuits. The book helps you overcome common design difficulties such as stability analysis of nonlinear regimes and the determination of the stable operation ranges of nonlinear circuits. Moreover, this practical reference covers chaotic solutions in microwave circuits and the transformation in circuit behavior that often precedes these solutions.
GeneralIntroduction.; Steady-state Solutions on Nonlinear Circuits - Autonomous and Non-autonomous Dynamical Systems. State-space Representation of Solutions. Transient Trajectories and Limit Sets. Poincare Maps. Steady-state Solutions. Steady-state Solution Analysis Technique. Harmonic Balance.; Local Stability - Concept of Stability. Algorithms for Stability Analysis Through Harmonic Balance (HB). ; Global Stability - Bifurcation Diagrams. Bifurcation Loci.; Chaos - Characteristics of Chaotic Steady-state Solutions. MC examples. Circuits in which This Kind of Solution has been Observed. Frequency Divider. Self-oscillating Mixer. Bifurcation Routes to Chaos.; Conclusions.;
  • Raymond Quere Raymond Quere is a full professor at University of Limoges, where he earned his Ph.D. in electrical engineering. He is a senior member of the IEEE and serves as a referee for several transctions and conferences.
  • Almudena Suarez Almudena Suarez is an associate professor in the communications engineering department at the University of Cantabria, Spain, where she received her B.Sc. and Ph.D degrees in electronic physics. She received her additional doctorate degree in electronics, electrotechnique and optics from the University of Limoges, France.
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