Author Topic: ricc2 convergence problem during geometry optimization  (Read 6690 times)

AndrasCs

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ricc2 convergence problem during geometry optimization
« on: April 16, 2013, 08:11:58 AM »
Dear All,

We are trying to optimize geometries in the first excited state on ricc2 level (for a 24-atom system).
In planar arrangements there is no problem, but at several distorted geometries (a certain out-of-plane angle is always fixed at different values) we often encounter the following problem in the "optimization of ground-state cluster amplitudes" part:

'CC equations did not converge within 100 iterations'

(this occurs especially for big distortions, but not only)
We would appreciate any help on how to handle this problem.
For big distortions the ground and first excited states come very close to each other. We wondered if this could be the source of such convergence problems?

In such cases the ricc2 excitation energy was often negative (a couple of cycles before the convergence problem). Probably they are related to each other?
Thank you for the help in advance!
~András


Arnim

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Re: ricc2 convergence problem during geometry optimization
« Reply #1 on: April 16, 2013, 01:35:56 PM »
Hi András,

if the CC equations do not converge or the excitation energy is negative, it is a strong indication that the system can not be described with single-reference methods.

Cheers,

Arnim

AndrasCs

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Re: ricc2 convergence problem during geometry optimization
« Reply #2 on: April 17, 2013, 06:18:48 PM »
Thanks a lot!