A first course in fourier analysis / David W. Kammler.
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| Edition: | Rev. ed. |
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| Published: |
Cambridge ; New York :
Cambridge University Press,
c2007.
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| Main Author: | |
| Subjects: | |
| Format: | Book |
Table of Contents:
- Ch. 1. Fourier's reprcscntation for functions on [Riemann integral], T[subscript p], and P[subscript N]
- Ch. 2. Convolution of functions on [Riemann integral], T[subscript p], Z, and P[subscript N]
- Ch. 3. The calculus for finding Fourier transforms of functions on [Riemann integral]
- Ch. 4. The calculus for finding Fourier transforms of functions on T[subscript p], Z, and P[subscript N]
- Ch. 5. Operator identities associated with Fourier analysis
- Ch. 6. The fast Fourier transform
- Ch. 7. Generalized functions on [Riemann integral]
- Ch. 8. Sampling
- Ch. 9. Partial differential equasions
- Ch. 10. Wavelets
- Ch. 11. Musical tones
- Ch. 12. Probability
- App. 1. The impact of Fourier analysis
- App. 2. Functions and their Fourier transforms
- App. 3. The Fourier transform calculus
- App. 4. Operators and their Fourier transforms
- App. 5. The Whittaker-Robinson flow chart for harmonic analysis
- App. 6. FORTRAN code for a radix 2 FFT
- App. 7. The standard normal probability distribution
- App. 8. Frequencies of the piano keyboard.
