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Table 2 \(\rho (G^{-1}F)\), \(\rho (\widetilde{G}^{-1}\widetilde{F})\), and \(\rho (\widehat{G}^{-1}\widehat{F})\) with \(\alpha =0.1\) and \(\omega_{i}=0.9\)

From: On the preconditioned GAOR method for a linear complementarity problem with an M-matrix

Preconditioner

\((\gamma _{1},\ldots ,\gamma _{5})^{T}\)

\((\beta _{1},\ldots ,\beta _{5})^{T}\)

ρ()

I

0.71690

\((0,1,1,1,0.1)^{T}\)

\((0,0.1,0,0.01,0.05)^{T}\)

0.67388

\((0,1,0,1,0)^{T}\)

\((0,0,0.04,0.04,0.05)^{T}\)

0.70036

\((1,1,1,1,0.1)^{T}\)

\((0.03,0.1,0,0.01,0.05)^{T}\)

0.67153

\((1,1,0,1,0)^{T}\)

\((0,0,0.04,0.04,0.05)^{T}\)

0.69654