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Criticality problems secondary energies

From these calculations, we notice the nonconvergence of the secondary line near 16,168 cm. This line position is only known within 0.5 cm. Usually, such a precision would be very satisfactory because the potential surface used is quite approximate. But if we would like to access the eigenvector, this slow convergence becomes a critical problem. If we compare this Lanczos calculation with an exact one, we conclude that the energy near 16,168 cm 1 converges slowly because it corresponds to two very close eigenenergies equal to 16,168.5 and 16,169.1 cm""1. [Pg.96]


See other pages where Criticality problems secondary energies is mentioned: [Pg.166]    [Pg.28]    [Pg.156]    [Pg.90]    [Pg.116]    [Pg.67]    [Pg.63]    [Pg.455]    [Pg.1246]    [Pg.561]    [Pg.41]    [Pg.257]    [Pg.411]    [Pg.320]    [Pg.359]    [Pg.367]   
See also in sourсe #XX -- [ Pg.82 ]




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