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Wesley D. Allen

Researcher at University of Georgia

Publications -  139
Citations -  10342

Wesley D. Allen is an academic researcher from University of Georgia. The author has contributed to research in topics: Ab initio & Coupled cluster. The author has an hindex of 53, co-authored 136 publications receiving 9582 citations. Previous affiliations of Wesley D. Allen include University of California, Los Angeles & Lawrence Berkeley National Laboratory.

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Popular Theoretical Methods Predict Benzene and Arenes To Be Nonplanar

TL;DR: Detailed mathematical analysis reveals that an insidious, geometry-dependent, two-electron basis set incompleteness error (BSIE) is responsible for the problem and that balanced, correlation-consistent constructions of basis sets are generally required to ensure reliable predictions for arenes with correlated wave functions.
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High-order excitations in state-universal and state-specific multireference coupled cluster theories: model systems.

TL;DR: High-order excitations have been studied in three multireference couple cluster theories built on the wave operator formalism and the BW and Mk methods are found to provide more accurate results than the state-universal SU approach at all levels of truncation of the cluster operator.
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Definitive Ab Initio Studies of Model SN2 Reactions CH3X+F− (X=F, Cl, CN, OH, SH, NH2, PH2)

TL;DR: The energetics of the stationary points of the gas-phase reactions CH(3)X+F(-)-->CH (3)F+X(-) (X=F, Cl, CN, OH, SH, NH(2) and PH(2)) have been definitively computed using focal point analyses.
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On the ab initio determination of higher-order force constants at nonstationary reference geometries

TL;DR: In this paper, the authors investigated the use of reference geometric structures which are not stationary at a given level of theory in the prediction of improved equilibrium anharmonic molecular force fields.
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Is Mo/ller–Plesset perturbation theory a convergent ab initio method?

TL;DR: In this paper, the MPn energy and property series variously display rapid or slow convergence, monotonic or oscillatory decay, highly erratic or regular behavior, or early or late divergence.