Accession Number:
AD0692584
Title:
ON THE QUADRATIC CONVERGENCE OF A GENERALIZATION OF THE JACOBI METHOD TO ARBITRARY MATRICES,
Descriptive Note:
Corporate Author:
LUND UNIV (SWEDEN) INST OF COMPUTER SCIENCES
Personal Author(s):
Report Date:
1968-01-01
Pagination or Media Count:
23.0
Abstract:
A method of diagonalizing a general matrix is proved to be ultimately quadratically convergent for all normalizable matrices. The method is a slight modification of a method due to P. J. Eberlein, and it brings the general matrix into a normal one by a combination of unitary plane transformations and plane shears non-unitary. The method is a generalization of the Jacobi Method in the case of normal matrices it is equivalent to the method given by Goldstine and Horwitz. Author
Descriptors:
Subject Categories:
- Theoretical Mathematics