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Alf C. Hennum

Researcher at Norwegian Defence Research Establishment

Publications -  9
Citations -  1379

Alf C. Hennum is an academic researcher from Norwegian Defence Research Establishment. The author has contributed to research in topics: Density functional theory & Gaussian. The author has an hindex of 6, co-authored 8 publications receiving 1193 citations. Previous affiliations of Alf C. Hennum include Utrecht University & University of Oslo.

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The Dalton quantum chemistry program system

Kestutis Aidas, +83 more
TL;DR: Dalton is a powerful general‐purpose program system for the study of molecular electronic structure at the Hartree–Fock, Kohn–Sham, multiconfigurational self‐consistent‐field, Møller–Plesset, configuration‐interaction, and coupled‐cluster levels of theory.
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An ab initio two-component relativistic method including spin- orbit coupling using the regular approximation

TL;DR: In this article, the authors present the implementation of the two-component scaled zeroth-order regular approximation (ZORA) method in the molecular electronic structure package GAMESS-UK.
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Parity-violating interaction in H2O2 calculated from density-functional theory

TL;DR: In this article, the parity-violating interactions have been implemented within the framework of nonrelativistic density-functional theory, and different exchange-correlation functionals have been tested for H2O2 and compared with Hartree-Fock and complete-active-space multiconfigurational self-consistent field calculations.
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An improved ab initio relativistic zeroth-order regular approximation correct to order 1/c2

TL;DR: In this article, it was shown that previous ZORA/IORA implementations were not correct to order 1/c2, but contained imperfections leading to fictitious self-interactions.
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Direct perturbation theory of magnetic properties and relativistic corrections for the point nuclear and Gaussian nuclear models

TL;DR: In this article, a direct perturbation theory of magnetic properties and relativistic corrections is developed and implemented for point-charge and finite nuclei, where perturbed small components are regularized by projecting them onto an auxiliary small-component basis of Gaussian functions.