This directive serves to fix the angles in the case of anisotropic
interaction and to define the two
parameters of the
phase coupling model and has the form
<ILA> <ILB> [<episd(ILA)> <episd(ILB)>].
<ILA> and <ILB> are the sequence numbers of two ligands
whose coordinates and AOM parameters must already be defined. AOMX
then calculates the two appropriate angles such that the ligand
y axes will be placed perpendicular to the plain containing the
metal and the two ligands.
The specifications <episd(ILA)> <episd(ILB)> are necessary if
phase coupling shall be included in the calculation; by these two
items, the difference of in phase and out of phase
parameters will be fixed:
<episd(ILA)>![]()
<episd(ILB)>![]()
In the AOM-Block where usual parameters are read
in, the avarage value must have been given before:
<epis0(ILA)>![]()
<epis0(ILB)>![]()
AOMX then computes the in phase and out of phase
-parameters according to
<epis0(ILA)> + <episd(ILA)> / 2
<epis0(ILA)> - <episd(ILA)> / 2
<epis0(ILB)> + <episd(ILB)> / 2
<epis0(ILB)> - <episd(ILB)> / 2 .
The unusual parametrization through an avarage parameter
and the
splitting instead of the in phase and
out of phase parameters themselves has technical reasons since this
way phase coupling could be implemented more easily as an additional
perturbation. How you can, nevertheless, work with
und
by using variables, is demonstrated by the first of the
following examples:
Example 1:
TPP 65 40 65 140 115 -40 115 -140 VAR OPT epis 1000 epis' 700 * epis_0 = epis / 2 + epis' / 2 epis_d = epis - epis' AOM 7000 900 200 7000 900 200 6000 epis_0 0 6000 epis_0 0 CON 1 2 3 4 epis_d epis_dA distorted tetrahedron is defined with two symmetrical chelate ligands that both exhibit anisotropic
interaction. Ligands no. 1 and 2 form the first chelate, no. 3 and 4 the second; for all ligands, the
angle will be calculated. On the second chelate, moreover, phase coupling is present,
and
shall be optimized.
Example 2:
XYZ x y z xdum ydum zdum AOM esig epis epic 0 0 0 CON 1 2In this example, not a chelate is defined but a unidentate ligand with anisotropic
interaction. The second ligand is a dummy since its contributions to the ligand field are equal to zero; it solely serves for the calculation of the
angle by spanning a plane together with the central ion and the coordinating atom of the ligand which fixes the orientation of that orbital which is
antibonding with respect to the metal-ligand interaction. Regarding this
orbital in an idealizing way as a nonbonding p orbital, the plane defined by the aid of the dummy has to be its nodal plane. Examples: in the H_2O ligand, one of the hydrogen atoms may act as the dummy, in the pyridine ligand one of the carbon atoms in ortho or meta position.