A Student's Guide to Fourier Transforms

New edition of an introduction to Fourier transforms, invaluable to students in physics, electrical and electronic engineering, and computer science.

Informationen zum Autor John James has held teaching positions at the University of Minnesota, Queen's University, Belfast and the University of Manchester. He is a Fellow of the Royal Astronomical Society, a member of the Optical Society of America and of the International Astronomical Union. His research interests include the invention, design and construction of astronomical instruments and their use in astronomy, cosmology and upper-atmosphere physics. Klappentext New edition of an introduction to Fourier transforms, invaluable to students in physics, electrical and electronic engineering, and computer science. Zusammenfassung A concise introduction to Fourier transforms! this updated edition includes new and interesting material! such as convolution with a sinusoid! coherence! the Michelson stellar interferometer and the van Cittert-Zernike theorem! Babinet's principle and dipole arrays. It is invaluable to students of physics! electrical and electronic engineering! and computer science. Inhaltsverzeichnis 1. Physics and Fourier transforms; 2. Useful properties and theorems; 3. Applications 1: Fraunhofer diffraction; 4. Applications 2: signal analysis and communication theory; 5. Applications 3: spectroscopy and spectral line shapes; 6. Two-dimensional Fourier transforms; 7. Multi-dimensional Fourier transforms; 8. The formal complex Fourier transform; 9. Discrete and digital Fourier transforms; 10. Appendix; 11. Bibliography; 12. Index.

Zusammenfassung
A concise introduction to Fourier transforms, this updated edition includes new and interesting material, such as convolution with a sinusoid, coherence, the Michelson stellar interferometer and the van CittertZernike theorem, Babinet's principle and dipole arrays. It is invaluable to students of physics, electrical and electronic engineering, and computer science.

Inhalt
1. Physics and Fourier transforms; 2. Useful properties and theorems; 3. Applications 1: Fraunhofer diffraction; 4. Applications 2: signal analysis and communication theory; 5. Applications 3: spectroscopy and spectral line shapes; 6. Two-dimensional Fourier transforms; 7. Multi-dimensional Fourier transforms; 8. The formal complex Fourier transform; 9. Discrete and digital Fourier transforms; 10. Appendix; 11. Bibliography; 12. Index.

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