A scalable pipelined complex valued matrix inversion architecture

Proceedings - IEEE International Symposium on Circuits and Systems

Volumn , Issue , 2005, Pages 4489-4492

  Edman, Fredrik ^a   Öwall, Viktor ^a  

^a LUND UNIVERSITY   (Sweden)

Author keywords

[No Author keywords available]

Indexed keywords

ARITHMETIC OPERATIONS; CORE PROCESSORS; GIVENS ROTATION; HARDWARE IMPLEMENTATIONS; HIGH THROUGHPUT; LINEAR ARRAY ARCHITECTURE; MATRIX INVERSIONS; MATRIX MULTIPLICATION; MODERN SIGNAL PROCESSING; SCALABLE HARDWARE ARCHITECTURE; SMART ANTENNA SYSTEMS; THROUGHPUT RATE; TRIANGULAR ARRAYS; UPPER TRIANGULAR MATRICES;

ARCHITECTURE; ARRAY PROCESSING; COMPUTER ARCHITECTURE; HARDWARE; SIGNAL PROCESSING; SMART ANTENNAS; THROUGHPUT;

MATRIX ALGEBRA;

EID: 49149097777     PISSN: 02714310     EISSN: None     Source Type: Conference Proceeding    
DOI: 10.1109/ISCAS.2005.1465629     Document Type: Conference Paper

References (13)

1. J. G. Proakis and D. G. Manolakis, Digital Signal Processing; Principles, Algorithms, and Applications 2:ed.. Macmillan Publishing Company, 1992.
2. N. Kalouptisidis, Signal Processing Systems; Theory and Design. John Wiley and Sons, Inc., 1997.
3. Gene H. Golub and Charles F., Van Loan. Matrix Computations.The Johns Hopkins University Press, Maryland, ISBN: 0-8018-3011-7.
4. R. Döhler, "Squared Givens Rotation". IMA Journal of Numerical Analysis,11, p.1-5, 1991.
5. A. El-Amawy and K. R. Dharmarajan, "Parallel VLSI algorithm for stabel inversion of dense matrices". IEE Proceedings, vol. 136, 1989.
6. F. Edman and V. öwall. "Implementation of a Scalable Matrix Inversion Architecture for Triangular Matrices". PIMRC, 2003.
7. J. I. Wilkinson, The algebraic eigenvalue problem.Oxford University Press, 1965.
8. G. W. Stewart, Introduction to matrix computations.Academic Press, Orlando 1973.
9. A. El-Amawy, "A Systolic Architecture for Fast Dense Matrix Inversions". IEEE Transactions on computers, vol. 38, March 1989.
10. M. Chern and T. Murata, "A Fast Algorithm for LU-decomposition and Matrix Inversion". Proc. Int. Conf. on Parallel Processing, Columbus, OH, Aug 1983.
11. J. Götze and G. J. Hekstra. "An algorithm and architechture based on orthonormal m-rotations for computing the symmetric EVD". Integration, the VLSI J., 20, pp. 21-39, 1995.
12. R. L. Walke. High Sample-Rate Givens Rotations for Recursive Least Squares.Ph.D. thesis Warwick University, 1997.
13. C. M. Rader. "MUSE: A systolic array for adaptive nulling with 64 degrees of freedom using Givens transformation and wafer scale integrastion". Proc. of the Inst. Conf. of Application Specific Array Processors, pp. 277-291, 1992.