Synopses & Reviews
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Modified to conform to the current curriculum, Schaum's Outline of Signals and Systems complements these courses in scope and sequence to help you understand its basic concepts. The book offers practice on topics such as transform techniques for the analysis of LTI systems, the LaPlace transform and its application to continuous-time and discrete-time LTI systems, Fourier analysis of signals and systems, and the state space or state variable concept and analysis for both discrete-time and continuous-time systems. Appropriate for the following courses: Basic Circuit Analysis, Electrical Circuits, Electrical Engineering and Circuit Analysis, Introduction to Circuit Analysis, AC and DC Circuits.
- 571 solved problems
- Additional material on matrix theory and complex numbers
- Support for all the major textbooks for electrical engineering courses kin electric circuits
Topics include: Signals and Systems, Linear Time-Invariant Systems, LaPlace Transform and Continuous-Time LTI Systems, The z-Transform and Discrete-Time LTI Systems, Fourier Analysis of Continuous-Time Signals and Systems, Fourier Analysis of Discrete-Time, State Space Analysis, Review of Matrix Theory, Properties of Linear Time-Invariant Systems and Various Transforms, Review of Complex Numbers, Useful Mathematical Formulas
Rev. ed. of: Schaum's outline of theory and problems of signals and systems. c1995.
About the Author
E. W. Nelson
taught Mechanical Engineering at Lafayette College and later joined the engineering organization of the Western Electric Company (now Lucent Technologies).
Charles L. Best is Emeritus Professor of Engineering at Lafayette College. W. G. McLean (Easton, PA) is Emeritus Director of Engineering at Lafayette College.
Merle Potter is professor emeritus of Mechanical Engineering at Michigan State University.
Table of Contents
'1. Signals and Systems 2. Linear Time-Invariant Systems 3. LaPlace Transform and Continuous-Time LTI Systems 4. The z-Transform and Discrete-Time LTI Systems 5. Fourier Analysis of Continuous-Time Signals and Systems 6. Fourier Analysis of Discrete-Time 7. State Space Analysis 8. Review of Matrix Theory 9. Properties of Linear Time-Invariant Systems and Various Transforms 10. Review of Complex Numbers 11. Useful Mathematical Formulas \n