Second degree generalized Jacobi iteration method for solving system of linear equations
Keyword(s):
In this paper, a Second degree generalized Jacobi Iteration method for solving system of linear equations, $Ax=b$ and discuss about the optimal values $a_{1}$ and $b_{1}$ in terms of spectral radius about for the convergence of SDGJ method of $x^{(n+1)}=b_{1}[D_{m}^{-1}(L_{m}+U_{m})x^{(n)}+k_{1m}]-a_{1}x^{(n-1)}.$ Few numerical examples are considered to show that the effective of the Second degree Generalized Jacobi Iteration method (SDGJ) in comparison with FDJ, FDGJ, SDJ.
Keyword(s):
2020 ◽
Vol 39
(3)
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pp. 3971-3985
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2013 ◽
Vol 347-350
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pp. 2763-2768
2016 ◽
Vol 71
(10)
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pp. 2124-2131
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Keyword(s):
2018 ◽
Vol 2018
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pp. 1-5
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