|
|
QCPE
THIS INFORMATION IS OBSOLETE AND IS PROVIDED ONLY FOR ITS HISTORICAL VALUE
Main / Catalog / Section06
|
481. PCK83: A Crystal Molecular Packing Analysis Program
by Donald E. Williams, Chemistry Department, University
of Louisville, Louisville, Kentucky 40292
PCK83 calculates crystal lattice energies of molecular
crystals and finds crystal structures with minimum
energy. Usually, the molecule is considered to be
rigid, but limited provisions are made for internal
rotations about bonds. The general procedures used are
presented in a paper published in Acta
Crystallographica, A28, 629-635 (1972). A recent
review appears in Topics in Current Physics, 26, 3-40
(1981). An earlier version of this program was called
PCK6 and was listed as QCPE 373 (1979).
The intermolecular or nonbonded energy of the crystal
is represented by a pairwise sum over atoms in
different molecules. The program accepts either (exp-
6-1) or (n-6-1) nonbonded interatomic potentials
(referred to as Buckingham or Lennard-Jones functions).
A torsional potential is accepted for rotations about
internal bonds. Provision is made for net atomic
charges or lone-pair electron-site charges. The
structural variables considered by the program are the
six lattice constants, three molecular rotations, three
molecular translations, and internal rotations. An
external hydrostatic pressure on the crystal may be
included.
Calculations can be made with the observed space-group
symmetry or with no assumed symmetry. The energy and
structure of molecular clusters can be calculated.
There can be more than one independent molecule in the
crystallographic asymmetric unit. Evaluation of the
crystal lattice sums uses the accelerated convergence
method (Acta Crystallographica, A27, 452 (1971)) so
that high speed and accuracy can be attained. The
first and second derivatives of the lattice energy are
evaluated analytically, also using accelerated
convergence. The program selects the Newton-Raphson
method to find the calculated structure with minimum
energy if the eigenvalues of the Hessian (second
derivative) matrix are positive-definite; otherwise,
the steepest descent method is used.
FORTRAN 77 (VAX 11/750)
Lines of Code: 3215
|
Computational Chemistry List --- QCPE Main --- About This Site
|