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Multireference configuration interaction expansions

This calculation is typically performed in some form of a restricted configuration interaction (Cl) expansion (CASSCF [complete active space self consistent field], MRCI [multireference configuration interaction]). The perturbation V is represented by the operators and The perturbed wave function F and energy E satisfy the equation... [Pg.125]

MULTIREFERENCE BRILLOUIN-WIGNER CONFIGURATION INTERACTION EXPANSION... [Pg.99]

Brownridge S et al (2003) Efficient calculation of electron paramagnetic resonance g-tensors by multireference configuration interaction sum-over-state expansions, using the atomic mean-field spin-orbit method. J Chem Phys 118 9552-9562... [Pg.97]

The second step of the calculation involves the treatment of dynamic correlation effects, which can be approached by many-body perturbation theory (62) or configuration interaction (63). Multireference coupled-cluster techniques have been developed (64—66) but they are computationally far more demanding and still not established as standard methods. At this point, we will only focus on configuration interaction approaches. What is done in these approaches is to regard the entire zeroth-order wavefunc-tion Tj) or its constituent parts double excitations relative to these reference functions. This produces a set of excited CSFs ( Q) that are used as expansion space for the configuration interaction (Cl) procedure. The resulting wavefunction may be written as... [Pg.317]

Configuration Interaction (ci) expansions Approximations based on ci expansions include ci D, ci SD, etc., and their multireference variants mr-ci d, mr-ci SD, etc. [Pg.57]

Single state coupled cluster expansions and multireference coupled cluster expansions based on the generalized Brillouin-Wigner pertm bation theory have been described elsewhere [19]. The generalized Brillouin-Wigner perturbation theory can also be applied to the configuration interaction problem. [Pg.91]


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See also in sourсe #XX -- [ Pg.93 ]




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Multireference Brillouin-Wigner configuration interaction expansions

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