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The Fourier Transform and Its Applications

R. N. Bracewell; Peter B. Kahn · American Journal of Physics · 1966

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Author / responsible party
R. N. Bracewell; Peter B. Kahn
Publisher
American Journal of Physics
Year
1966
Language
English

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1 Introduction 2 Groundwork 3 Convolution 4 Notation for Some Useful Functions 5 The Impulse Symbol 6 The Basic Theorems 7 Obtaining Transforms 8 The Two Domains 9 Waveforms, Spectra, Filters and Linearity 10 Sampling and Series 11 The Discrete Fourier Transform and the FFT 12 The Discrete Hartley Transform 13 Relatives of the Fourier Transform 14 The Laplace Transform 15 Antennas and Optics 16 Applications in Statistics 17 Random Waveforms and Noise 18 Heat Conduction and Diffusion 19 Dynamic Power Spectra 20 Tables of sinc x, sinc2x, and exp(-71x2) 21 Solutions to Selected Problems 22 Pictorial Dictionary of Fourier Transforms 23 The Life of Joseph Fourier

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APA 7

Bracewell, R. N. & Kahn, P. B. (1966). The Fourier Transform and Its Applications. https://doi.org/10.1119/1.1973431

MLA

Bracewell, R. N, and Peter B. Kahn. "The Fourier Transform and Its Applications." 1966. https://doi.org/10.1119/1.1973431.

Chicago

Bracewell, R. N. and Peter B. Kahn. 1966. "The Fourier Transform and Its Applications.". https://doi.org/10.1119/1.1973431.

Harvard

Bracewell, R. N. and Kahn, P. B. 1966, The Fourier Transform and Its Applications, American Journal of Physics, available at: https://doi.org/10.1119/1.1973431 [Accessed 8 Aug. 2026].

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Resource details

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Title
The Fourier Transform and Its Applications
Author / contributors
R. N. Bracewell; Peter B. Kahn
Publisher
American Journal of Physics
Publication year
1966
Language
English

Subjects

Explore related resources through these subjects.

Discrete-time Fourier transform; Non-uniform discrete Fourier transform; Fractional Fourier transform; Fourier transform; Mathematics; Discrete Fourier transform (general); Convolution (computer science); Hartley transform; Convolution theorem; Laplace transform; Harmonic wavelet transform; Discrete Hartley transform
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