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G

Graham S. Chandler

Researcher at University of Western Australia

Publications -  48
Citations -  674

Graham S. Chandler is an academic researcher from University of Western Australia. The author has contributed to research in topics: Ab initio & Spin-½. The author has an hindex of 16, co-authored 48 publications receiving 637 citations.

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Computed self‐consistent field and singles and doubles configuration interaction spectroscopic data and dissociation energies for the diatomics B2, C2, N2, O2, F2, CN, CP, CS, PN, SiC, SiN, SiO, SiP, and their ions

TL;DR: In this article, single configuration self-consistent field (SCF) calculations near the Hartree-Fock limit were performed for the ground and selected excited states of the molecules B2+, B2, C2+, C2, N2+, N2, O2+, O2, F2+, F2, CN, CN−, CP, CS, PN, SiC,SiC−, SiN, SDCI, SiO, and SiP.
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Wavefunctions derived from experiment. IV. Investigation of the crystal environment of ammonia

TL;DR: The construction of structure-factor magnitudes based on normally distributed random perturbations of the experimental values has been used to gauge the accuracy of integrated atomic properties obtained from the wavefunctions, the point at which the constraint procedure should be terminated, and the approximate error in the experimental sigma(k) values.
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Unitary group approach to the many‐electron problem. III. Matrix elements of spin‐dependent Hamiltonians

TL;DR: In this paper, the reduced matrix elements of the U(2n) generators were derived in a basis symmetry adapted to the subgroup U(n) × U (2) (i.e., spin-orbit basis), for the representations appropriate to many-electron systems.
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Covalency and Ionicity Do Not Oppose Each Other—Relationship Between Si−O Bond Character and Basicity of Siloxanes

TL;DR: It is found that intermolecular hydrogen bonding is significant at small Si-O-Si angles and weakens as the Si- O-Si angle increases until no stable hydrogen-bond complexes are obtained beyond φSiOSi =168°, angles typically displayed by minerals or polymers.
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Unitary group approach to the many‐electron problem. I. Matrix element evaluation and shift operators

TL;DR: In this article, the matrix elements of the U(n) generators in the electronic Gel'fand basis were derived and a general matrix element formula was derived which explicitly demonstrates the segment level formalism obtained previously by Shavitt using different methods.