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ssor
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There are 4 letters in SSOR ( O1R1S1 )
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Definitions of ssor in various dictionaries:
SSOR - In applied mathematics, symmetric successive over-relaxation (SSOR), is a preconditioner. If the original matrix can be split into diagonal, lower an...
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In applied mathematics, Symmetric successive over-relaxation (SSOR), is a preconditioner. * If the original matrix can be split into diagonal, lower and upper triangular as * * * * A * = * D * + * L * + * * L * * T * * * * * {\displaystyle A=D+L+L^{T}} * then the SSOR preconditioner matrix is defined as* * * * M * = * ( * D * + * L * ) * * D * * − * 1 * * * ( * D * + * L * * ) * * T * * * * * {\displaystyle M=(D+L)D^{-1}(D+L)^{T}} * It can also be parametrised by * * * * ω * * * {\displaystyle \omega } * as follows. * * * * * M * ( * ω * ) * = * * * ω * * 2 * − * ω * * * * * ( * * * * 1 * ω * * * D * + * L * * ) * * * * ( * D * ) * * * − * 1 * * * * * ( * * * * 1 * ω * * * D * + * L * * ) * * * T * * * * * {\displaystyle M(\omega )={\omega \over {2-\omega }}\left({1 \over \omega }D+L\right)\left(D\right)^{-1}\left({1 \over \omega }D+L\right)^{T}} |