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State Specific (Mk) MRCC Availability
- ghjones
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4 years 3 months ago #993
by ghjones
State Specific (Mk) MRCC Availability was created by ghjones
Hello,
I was looking through the manual at the options for multireference coupled cluster calculations, and noted that the default (or perhaps only?) ansatz was the "multireference inspired" SR-MRCCSD, if I parsed the acronym and references correctly.
It was mentioned in "Full implementation and benchmark studies of Mukherjee’s state-specific multireference coupled-cluster ansatz" J. Chem. Phys. 132, 074103 (2010) that an implementation of the Mk-MRCC might become available in the MRCC package, and I was wondering if that implementation was available to the public. It's quite possible I missed a keyword somewhere in the manual.
I ask about the availability, as the problem I'm trying to solve involves multiple stationary points of significant multireference character, but among these points there doesn't appear to be an obvious consistent choice of Fermi vacuum for a SR-MRCC. One approach I was considering was a localized orbital Mk-MRCCSD approach, but all the implementations of the Mk formalism I've found require a difference of no more than 2 excitations between any two reference determinants, which isn't fulfilled for my minimal CAS(4,4).
Any input, either with respect to the availability of Mk-MRCC or general advice on the problem, would be greatly appreciated.
Kind regards,
Greg
I was looking through the manual at the options for multireference coupled cluster calculations, and noted that the default (or perhaps only?) ansatz was the "multireference inspired" SR-MRCCSD, if I parsed the acronym and references correctly.
It was mentioned in "Full implementation and benchmark studies of Mukherjee’s state-specific multireference coupled-cluster ansatz" J. Chem. Phys. 132, 074103 (2010) that an implementation of the Mk-MRCC might become available in the MRCC package, and I was wondering if that implementation was available to the public. It's quite possible I missed a keyword somewhere in the manual.
I ask about the availability, as the problem I'm trying to solve involves multiple stationary points of significant multireference character, but among these points there doesn't appear to be an obvious consistent choice of Fermi vacuum for a SR-MRCC. One approach I was considering was a localized orbital Mk-MRCCSD approach, but all the implementations of the Mk formalism I've found require a difference of no more than 2 excitations between any two reference determinants, which isn't fulfilled for my minimal CAS(4,4).
Any input, either with respect to the availability of Mk-MRCC or general advice on the problem, would be greatly appreciated.
Kind regards,
Greg
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- kallay
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- Mihaly Kallay
4 years 3 months ago #994
by kallay
Best regards,
Mihaly Kallay
Replied by kallay on topic State Specific (Mk) MRCC Availability
Dear Greg,
Mk-MRCC is not available in the public release. SR-MRCC is the only option.
Mk-MRCC is not available in the public release. SR-MRCC is the only option.
Best regards,
Mihaly Kallay
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- ghjones
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4 years 3 months ago #995
by ghjones
Replied by ghjones on topic State Specific (Mk) MRCC Availability
Thank you so much for the quick response! I will investigate other approaches.
Best,
Greg
Best,
Greg
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