Discover applications of Fourier analysis on finite non-Abelian groupsThe majority of publications in spectral techniques consider Fourier transform on Abelian groups. However, non-Abelian groups provide notable advantages in efficient implementations of spectral methods.Fourier Analysis on Finite G
Fourier analysis on finite groups, applications in signal processing and system design
โ Scribed by Radomir S. Stankovic, Claudio Moraga, Jaakko Astola
- Publisher
- Wiley-IEEE Press
- Year
- 2005
- Tongue
- English
- Leaves
- 260
- Category
- Library
No coin nor oath required. For personal study only.
๐ SIMILAR VOLUMES
This book examines applications of Fourier analysis on finite non-Abelian groups, and discusses different methods to determine compact representations for discrete functions providing for their efficient realizations and related applications. Switching functions are included as a particular example
This book examines applications of Fourier analysis on finite non-Abelian groups, and discusses different methods to determine compact representations for discrete functions providing for their efficient realizations and related applications. Switching functions are included as a particular example
<b>Discover applications of Fourier analysis on finite non-Abelian groups <p> The majority of publications in spectral techniques consider Fourier transform on Abelian groups. However, non-Abelian groups provide notable advantages in efficient implementations of spectral methods. <p> F
<b>Discover applications of Fourier analysis on finite non-Abelian groups <p> The majority of publications in spectral techniques consider Fourier transform on Abelian groups. However, non-Abelian groups provide notable advantages in efficient implementations of spectral methods. <p> F
<b>Discover applications of Fourier analysis on finite non-Abelian groups <p> The majority of publications in spectral techniques consider Fourier transform on Abelian groups. However, non-Abelian groups provide notable advantages in efficient implementations of spectral methods. <p> F