Relativistic Quantum Chemistry by Reiher Markus Wolf Alexander
Author:Reiher, Markus, Wolf, Alexander [Reiher, Markus, Wolf, Alexander]
Language: eng
Format: epub
Published: 0101-01-01T00:00:00+00:00
κi + γi [
d −
r( s)] γi Q
s
w 2 r( s)
i [ r( s)]
1
[ r( s)] γi
− cw 2 [ Vi[ r( s)] − ǫi] [ r( s)] γiPi[ r( s)] = − cw 2 XPi[ r( s)] (9.228) where we introduced the operator identity in the original variable r and wrote
r( s) in order to denote that a grid point will be determined in s so that the
corresponding value for r is then fixed. For γi = 0 these equations pass into
the original Eqs. (9.223) and (9.224) for nonsingular potentials, i.e., in finite
nucleus cases, which yield solution functions that are automatically analytic
at the origin. The equations above are of the following general form in the
new variable s,
d yU +
d
F
s
UU ( s) yU ( s) + FUL( s) yL( s)
= G( s)
(9.229)
d y
−
L +
d
F
s
LU ( s) yU ( s) + FLL( s) yL( s)
=
H( s)
(9.230)
whose discretization on the equidistant mesh of grid points have to be consid-
ered.
9.7.3.3 Poisson Equations
To derive the transformed differential equation for the two-electron potential
functions Yklν([ r( s)]) from Eq. (9.88) we take advantage of the operator iden-
tity
d2
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