Some New Convergence Conditions for Jacobi's Method
Document Type
Article
Publication Date
1-1-1982
Abstract
Let Aχ = b be a linear system or equations in which A is an n × n matrix and both χ and b are n dimensional column vectors. If in addition A is row diagonally predominant (i.e. for any i, |:aii|>|:aij|: for all 1≤j≤n,i≠j), then criteria are developed to show how to ascertain when such matrix problems may be successfully solved using Jacobi's iterative method. © 1982.
Identifier
0020096837 (Scopus)
Publication Title
Journal of the Franklin Institute
External Full Text Location
https://doi.org/10.1016/0016-0032(82)90067-9
ISSN
00160032
First Page
61
Last Page
71
Issue
2
Volume
313
Recommended Citation
Chase, H. A., "Some New Convergence Conditions for Jacobi's Method" (1982). Faculty Publications. 21337.
https://digitalcommons.njit.edu/fac_pubs/21337
