Fei Yuan, Ajoy Opal

Computer Methods for Analysis of Mixed-Mode Switching Circuits (eBook, PDF)

• Format: PDF

Produktbeschreibung

Computer Methods for Analysis of Mixed-Mode Switching Circuits provides an in-depth treatment of the principles and implementation details of computer methods and numerical algorithms for analysis of mixed-mode switching circuits. Major topics include: -Computer-oriented formulation of mixed-mode switching circuits, -Network functions of linear and nonlinear time-varying systems, -Numerical Laplace inversion based integration algorithms and inconsistent initial conditions, -Time domain analysis of periodically switched linear and nonlinear circuits including response, sensitivity, noise, clock jitter, and statistical quantities, -Time domain analysis of circuits with internally controlled switches and over-sampled sigma-delta modulators, -Tellegen's theorem, frequency reversal theorem, and transfer function theorem of periodically switched linear circuits and their applications, -Frequency domain analysis of periodically switched linear and nonlinear circuits including response, sensitivity, group delay, noise, and statistical quantities.

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Produktdetails

• Verlag: Springer New York
• Seitenzahl: 352
• Erscheinungstermin: 8. Mai 2007
• Englisch
• ISBN-13: 9781402079238
• Artikelnr.: 44000755

Inhaltsangabe

An Overview of Mixed-mode Switching Circuits.- Computer Formulation of Mixed-Mode Switching Circuits.- Network Functions of Time-Varying Circuits.- Numerical Integration of Differential Equations.- Inconsistent Initial Conditions.- Sampled-Data Simulation of Periodically Switched Linear Circuits.- Sampled-Data Simulation of Periodically Switched Nonlinear Circuits.- Sampled-Data Simulation of Circuits with Internally Controlled Switches.- Sampled-Data Simulation of Over-Sampled Sigma-Delta Modulators.- Adjoint Network of Periodically Switched Linear Cirucits.- Frequency Domain Analysis of Periodically Switched Linear Circuits.- Frequency Domain Analysis of Periodically Switched Nonlinear Circuits.