Transforms and Applications Handbook
eBook - PDF

Transforms and Applications Handbook

  1. 911 pages
  2. English
  3. PDF
  4. Available on iOS & Android
eBook - PDF

Transforms and Applications Handbook

About this book

Updating the original, Transforms and Applications Handbook, Third Edition solidifies its place as the complete resource on those mathematical transforms most frequently used by engineers, scientists, and mathematicians. Highlighting the use of transforms and their properties, this latest edition of the bestseller begins with a solid introduction to signals and systems, including properties of the delta function and some classical orthogonal functions.
It then goes on to detail different transforms, including lapped, Mellin, wavelet, and Hartley varieties. Written by top experts, each chapter provides numerous examples and applications that clearly demonstrate the unique purpose and properties of each type. The material is presented in a way that makes it easy for readers from different backgrounds to familiarize themselves with the wide range of transform applications.
Revisiting transforms previously covered, this book adds information on other important ones, including:



  • Finite Hankel, Legendre, Jacobi, Gengenbauer, Laguerre, and Hermite


  • Fraction Fourier


  • Zak


  • Continuous and discrete Chirp-Fourier


  • Multidimensional discrete unitary


  • Hilbert-Huang

Most comparable books cover only a few of the transforms addressed here, making this text by far the most useful for anyone involved in signal processing—including electrical and communication engineers, mathematicians, and any other scientist working in this field.

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Yes, you can access Transforms and Applications Handbook by Alexander D. Poularikas in PDF and/or ePUB format, as well as other popular books in Mathematics & Applied Mathematics. We have over one million books available in our catalogue for you to explore.

Information

Publisher
CRC Press
Year
2018
Print ISBN
9781420066524
eBook ISBN
9781420066531

Table of contents

  1. Front cover
  2. Contents
  3. Preface to the Third Edition
  4. Editor
  5. Contributors
  6. Chapter 1. Signals and Systems
  7. Chapter 2. Fourier Transforms
  8. Chapter 3. Sine and Cosine Transforms
  9. Chapter 4. Hartley Transform
  10. Chapter 5. Laplace Transforms
  11. Chapter 6. Z-Transform
  12. Chapter 7. Hilbert Transforms
  13. Chapter 8. Radon and Abel Transforms
  14. Chapter 9. Hankel Transform
  15. Chapter 10. Wavelet Transform
  16. Chapter 11. Finite Hankel Transforms, Legendre Transforms, Jacobi and Gegenbauer Transforms, and Laguerre and Hermite Transforms
  17. Chapter 12. Mellin Transform
  18. Chapter 13. Mixed Time-Frequency Signal Transformations
  19. Chapter 14. Fractional Fourier Transform*
  20. Chapter 15. Lapped Transforms
  21. Chapter 16. Zak Transform
  22. Chapter 17. Discrete Time and Discrete Fourier Transforms
  23. Chapter 18. Discrete Chirp-Fourier Transform
  24. Chapter 20. Empirical Mode Decomposition and the Hilbert-Huang Transform
  25. Appendix A: Functions of a Complex Variable*
  26. Appendix B: Series and Summations
  27. Appendix C: Definite Integrals
  28. Appendix D: Matrices and Determinants
  29. Appendix E: Vector Analysis
  30. Appendix F: Algebra Formulas and Coordinate Systems
  31. Index
  32. Back cover