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The solutions of
Eqs. (7.4) and (7.7) are expanded in a
subspace of L which is iteratively expanded (Davidson method
[83]). The iteration is stopped when the Euclidean
norm of the residual vector is smaller than 10-k. The default
for k is 5, which usually gives excitation energies accurate to
8 - 10 digits and properties accurate to 4 - 5 digits (k can be
changed by specifying $rpaconv k). Several
roots, i.e., several excited states or frequencies can be treated
simultaneously, which is very effective and permits the calculation
of whole excitation spectra and dispersion curves. During the
iteration, the vectors are kept on scratch files
vfile_<IR>
,wfile_<IR>
, and/or
rhs_<IR>
, where IR
denotes an IRREP of the
point group (see below). Before the programs terminate, the
converged vectors are written onto formatted files
〈type
〉〈IR〉, where type is an
abbreviation for the type of response calculation performed
(cf. $scfinstab). Given these files in the working directory,
escf and egrad calculations can be restarted or continued, e.g.,
with a larger number of roots.
Next: Integral direct algorithm.
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