December 2025
Intermediate to advanced
480 pages
21h 45m
English
In this chapter, other orthogonal sets of signals are set aside to concentrate on the complex exponential
. The complex Fourier series for periodic signals is logically extended into a continuous function of frequency suitable for both periodic and non-periodic signals. A thorough study of the continuous Fourier transform reveals the properties that make this transform technique a classic tool in signals analysis. By relating the time domain and frequency domain behavior of signals, the Fourier transform provides a unique perspective on the behavior of signals and systems. The Fourier transform also forms the basis for the Laplace transform in Chapter 8 and the
-transform of Chapter 10.
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