|
Sections Atyp n X
Each such section contains the (core- and
possibly also valence-) radial density and potential of one particular
atom type. X is the atom type label and n is an index running over all atom types in the
calculation. The list of all atom types is printed on standard output in the
early geometry section.
The radial densities and potentials may be
represented as simple tables - a
sequence of values for r, the distance to the nucleus, and the corresponding
density or potential - or as a piecewise expansion in Chebyshev polynomials
over a sequence of intervals (r1,r2).
The core density and potential have been
constructed from the Frozen Core orbitals, which are defined in the
section Core. If a TAPE12
(corepotentials) file has
been attached to the calculation the core data is read off from that TAPE12 and stored
also.
rx val
Maximum r-value for which the valence density is non-negligible
nrint val
Number of intervals for piecewise expansion of the valence
density in Chebyshev polynomials
rup val
Arrays (1..nrint) of upper bounds of the intervals. The lower
bound of the first interval is zero
ncheb val
Array (1..nrint) with the number of expansion coefficients for
each interval
ccheb val
Coefficients of the expansion. All coefficients, for all
intervals, are stored contiguously in one linear array. The parts pertaining to
a particular interval are determined by using the arrays ncheb()
nrad
Number of points used in the direct tabular representation of
the atomic densities and potentials
rmin
The first r-value of the table: the radial grid is defined by a
first value (rmin), a constant multiplication factor defining rk+1 w.r.t. rk (rfac, see next), and
the total nr of points (nrad).
rfac
The multiplication factor of the radial grid
valence den
The valence density, in a table of nrad values.
valence pot
Similar for the Coulomb potential of the density, including
a nuclear term Q/r, such that the long-range monopole term in the potential is
zero
qval
The number of electrons contained in the valence density
rx core
Maximum r-value for which the core density is non-negligible
nrint core
Number of intervals for piecewise expansion of the core density
in Chebyshev polynomials
rup core
Arrays (1..nrint) of upper bounds of the intervals. The lower
bound of the first interval is zero
ncheb core
Array (1..nrint) with the number of expansion coefficients for
each interval
ccheb core
Coefficients of the expansion. All coefficients, for all
intervals, are stored contiguously in one linear array. The parts pertaining to
a particular interval are determined by using the arrays ncheb()
qcore
The number of electrons contained in the core density
core den
The core density, in a table of nrad values.
core pot
Similar for the Coulomb potential of the density, including
a nuclear term Q/r, such that the long-range monopole term in the potential is
zero
|