Title :
Orthogonalization techniques for two-dimensional adaptive filters
Author :
Strait, Jeffrey C. ; Jenkins, W. Kenneth
Author_Institution :
Dept. of Electr. & Comput. Eng., Illinois Univ., Urbana, IL, USA
fDate :
Oct. 30 1995-Nov. 1 1995
Abstract :
Image and video signal processing applications often require filters with unknown or time-varying characteristics. Two-dimensional adaptive filters have been examined recently as a proposed solution to these problems. The following system considerations have driven research on cost-effective acceleration algorithms for 2-D adaptive filters. First the high data rates in digital video processing demand computational efficiency, and second, the nonstationary signal properties of images require optimized convergence speed. We present an overview of structures and algorithms developed to achieve an improved rate of convergence with reduced computational complexity. These include 2-D Newton-type adaptive filters and 2-D transform domain adaptive filters. The results are benchmarked against simple 2-D LMS and RLS adaptive filters.
Keywords :
two-dimensional digital filters; 2D LMS adaptive filters; 2D Newton-type adaptive filters; 2D RLS adaptive filters; 2D transform domain adaptive filters; acceleration algorithms; computational efficiency; convergence rate; digital video processing; high data rates; image processing; nonstationary signal properties; optimized convergence speed; orthogonalization techniques; reduced computational complexity; time-varying characteristic; two-dimensional adaptive filters; video signal processing; Acceleration; Adaptive filters; Computational complexity; Computational efficiency; Convergence; Least squares approximation; Resonance light scattering; Signal processing; Signal processing algorithms; Video signal processing;
Conference_Titel :
Signals, Systems and Computers, 1995. 1995 Conference Record of the Twenty-Ninth Asilomar Conference on
Conference_Location :
Pacific Grove, CA, USA
Print_ISBN :
0-8186-7370-2
DOI :
10.1109/ACSSC.1995.540920