
Fourier and Laplace Transforms
by R. J. Beerends , H. G. ter Morsche , J. C. van den Berg , E. M. van de VrieBuy New
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Summary
Table of Contents
Preface | |
Introduction | |
1. Signals and systems | |
2. Mathematical prerequisites | |
3. Fourier series: definition and properties | |
4. The fundamental theorem of Fourier series | |
5. Applications of Fourier series | |
6. Fourier integrals: definition and properties | |
7. The fundamental theorem of the Fourier integral | |
8. Distributions | |
9. The Fourier transform of distributions | |
10. Applications of the Fourier integral | |
11. Complex functions | |
12. The Laplace transform: definition and properties | |
13. Further properties, distributions, and the fundamental theorem | |
14. Applications of the Laplace transform | |
15. Sampling of continuous-time signals | |
16. The discrete Fourier transform | |
17. The fast Fourier transform | |
18. The z-transform | |
19. Applications of discrete transforms. |
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