PROJECTS

 

Development and application of explicitly-correlated coupled-cluster methods
for nonlinear optical properties and excited states

 


PRINCIPAL INVESTIGATOR

Prof. Dr. Christof Hättig
Ruhr-Universität Bochum
Lehrstuhl für Theoretische Chemie

Universitätsstraße 150
44780 Bochum
Germany

0234/3228082
0234/3214045
christof.haettig@theochem.ruhr-uni-bochum.de
www: Homepage


TOGETHER WITH

Prof. Dr. Willem Maarten Klopper
Universität Karlsruhe
Institut für Physikalische Chemie

Kaiserstraße 12
76131 Karlsruhe
Germany

0721/6087263
0721/6083319
wim.klopper@chemie.uni-karlsruhe.de
www: Homepage


PROJECT RESEARCH ASSISTANT

 


ABSTRACT

Coupled-cluster (CC) response theory has during the last decade become a standard approach for accurate calculations of optical properties. These are presently the only methods allowing to calculate NLO properties of many-electron systems with an accuracy of a few percent. As other correlated wavefunction approaches, CC response methods are limited in their applicability by the slow basis set convergence and the steep increase of the computational costs with basis set size. The goal of this project is to combine CC response theory with the R12 ansatz (and its F12 generalization) to overcome this problem and make these methods applicable to larger molecules and increasing their accuracy. During the previous application period we have implemented CC-R12 response theory at the level of the CCSD(R12) model. First results for excited states and (hyper-) polarizabilities demonstrate a significant acceleration of the basis set convergence for these properties with the R12 ansatz. The aim for the next application period will be to extend the developed CCSD(R12) response code to the more accurate F12 variant, which uses a modified correlation factor and a different projection operator for the pair functions (so-called ansatz 2), to fully exploit the improved basis set convergence of these newly devised explicitly-correlated methods. Another objective will be the development of approximations to ansatz 2 to reduce the computational costs of calculations for excited states with the CC2-F12 model.