1971
DOI: 10.1016/0009-2614(71)80612-7
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Multiconfiguration wavefunctions obtained by application of the generalized Brillouin theorem

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Cited by 134 publications
(37 citation statements)
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“…For the orbital optimization, a Super-CI method [8] was implemented and discussed in T2, a Newton-Raphson method was implemented in T3, and the formal aspects of the two methods were compared in T1.…”
Section: The Development Of the Casscf Methodsmentioning
confidence: 99%
See 1 more Smart Citation
“…For the orbital optimization, a Super-CI method [8] was implemented and discussed in T2, a Newton-Raphson method was implemented in T3, and the formal aspects of the two methods were compared in T1.…”
Section: The Development Of the Casscf Methodsmentioning
confidence: 99%
“…In the MCSCF method, the orbitals and expansion coefficients are simultaneously optimized. Through the seventies, the work of in particular Wahl and Das [7], Grein and Chang [8], Hinze [9], and Ruedenberg and coworkers [10] had led to MCSCF methods that were applicable to atoms and small molecules. However, these methods were in general only used in the developers' own groups and did not explore the many insights and advances in the area of optimization methods made by the numerical mathematicians [11].…”
Section: Olsenmentioning
confidence: 98%
“…113,114 It is well known that the bottleneck of this algorithm is the evaluation of the non-orthogonal matrix elements, however a number of improvements for speeding up this evaluation have been proposed. Thus, orthogonalization of orbitals is automatically invoked, wherever this procedure leaves the wave function unaltered, and is exploited in the algorithm by generalizing the Slater-Condon rules to cases where not all orbitals are orthogonal.…”
Section: Pure Vb Methods That Use Localized Orbitalsmentioning
confidence: 99%
“…Such wave functions have proven very useful for the elucidation of chemical reaction paths and they have also lead to illuminating analyses of chemical bonding. 1 Early methods for optimizing MCSCF wave functions, the so-called first-order approaches, include the Fock-operator diagonalization method 2 and the super-CI method, [3][4][5] which is based on the generalized Brillouin theorem. 6 These approaches were largely superceded by the development of the Newton-Raphson secondorder methods.…”
Section: Introductionmentioning
confidence: 99%