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A New Twist to Fourier Transforms / Edition 1

A New Twist to Fourier Transforms / Edition 1

by Hamish D. Meikle, Meikle


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A New Twist to Fourier Transforms / Edition 1

Making use of the inherent helix in the Fourier transform expression, this book illustrates both Fourier transforms and their properties in the round. The author draws on elementary complex algebra to manipulate the transforms, presenting the ideas in such a way as to avoid pages of complicated mathematics. Similarly, abbreviations are not used throughout and the language is kept deliberately clear so that the result is a text that is accessible to a much wider readership.
The treatment is extended with the use of sampled data to finite and discrete transforms, the fast Fourier transform, or FFT, being a special case of a discrete transform. The application of Fourier transforms in statistics is illustrated for the first time using the examples operational research and later radar detection. In addition, a whole chapter on tapering or weighting functions is added for reference. The whole is rounded off by a glossary and examples of diagrams in three dimensions made possible by today's mathematics programs.

Product Details

ISBN-13: 9783527404414
Publisher: Wiley
Publication date: 04/28/2004
Pages: 238
Product dimensions: 6.71(w) x 9.55(h) x 0.50(d)

About the Author

Hamish Duncan Meikle, MBA, Diploma Electrical Engineering.
Independent (radar) systems consultant
Born in Sevenoaks, Kent, England in 1938. Received a diploma in Electrical Engineering from Brighton Technical College, England in 1961. Awarded MBA from Pacific States University, LA, CA, USA in 1982.
Consultant in the European radar industry since 1979.
Author of 1 book.

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Table of Contents

1. Occurrence of spiral forms
2. Spiral and helical functions
3. Fourier transforms
4. Continuous, finite, and discrete Fourier transforms
5. Tapering functions
6. Fourier transforms in statistics
7. Noise and pseudo-random signals
Appendix A Glossary
Appendix B Maple graphical expressions
Appendix C Summary table

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