
Fourier Transform and Its Applications Using Microsoft EXCEL (R)
Shinil Cho(Author)
Morgan & Claypool Publishers
Published on 4. October 2018
Book
Paperback/Softback
123 pages
978-1-64327-283-2 (ISBN)
Description
This book demonstrates Microsoft EXCEL-based Fourier transform of selected physics examples. Spectral density of the auto-regression process is also described in relation to Fourier transform. Rather than offering rigorous mathematics, readers will "try and feel" Fourier transform for themselves through the examples. Readers can also acquire and analyze their own data following the step-by-step procedure explained in this book. A hands-on acoustic spectral analysis can be one of the ideal long-term student projects.
More details
Series
Language
English
Place of publication
San Rafael
United States
Target group
College/higher education
Dimensions
Height: 254 mm
Width: 178 mm
Thickness: 7 mm
Weight
250 gr
ISBN-13
978-1-64327-283-2 (9781643272832)
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Schweitzer Classification
Person
Shinil Cho attended Rikkyo University in Tokyo, Japan for his BS degree, Seoul National University in Seoul, Korea for MS, and the Ohio State University for Ph.D. He held post-doctoral fellowships at the Ohio State University and University of Florida, a visiting professor at University of South Carolina. He has been at La Roche College since 1995. Currently he is an Associate Professor at La Roche. He has conducted research in cryogenic magnetic resonance spectroscopy below 1 Kelvin and biometric fingerprint authentication. His current research interest includes quantum computation, biometrics, and physics education. Other than physics, he has many publications and presentations on biometrics in London, Tokyo, Hongkong, Singapore, and several cities in the United States.
Content
- Preface
- Acknowledgments
- Author biography
- 1. The principle of superposition and the Fourier series
- 2. The Fourier transform
- 3. The EXCEL-based Fourier transform
- 4. The Fourier transform in physics
- 5. Beyond the Fourier transform spectroscopy
- Appendix
- Acknowledgments
- Author biography
- 1. The principle of superposition and the Fourier series
- 2. The Fourier transform
- 3. The EXCEL-based Fourier transform
- 4. The Fourier transform in physics
- 5. Beyond the Fourier transform spectroscopy
- Appendix