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Numerical evalutation of the internal orbitally resolved chemical hardness tensor : second order chemical reactivity through thermal density functional theory

Publié dansThe Journal of chemical physics, vol. 108, no. 21, p. 8790-8798
Date de publication1998
Résumé

In a previous work we have presented a numerical procedure for the calculation of the internal chemical hardness tensor at the molecular orbital resolution level from standard density functional calculations. In this article we describe an improvement of our method using the thermal extensions of density functional theory. Furthermore, new concepts are introduced in the orbitally resolved theory of chemical reactivity. Traditional molecular orbital theories of chemical reactivity are based only on considerations concerning the highest occupied molecular orbitals (HOMOs) and the lowest unoccupied molecular orbitals (LUMOs) of molecules, supposed to describe the behavior towards electrophiles, respectively, nucleophiles. By applying our methodology to two test molecular systems, namely water and ferrocene, we show how chemical reactivity can be differentiated against hard and soft electrophiles (acids) and hard and soft nucleophiles (bases). As a by-product of the numerical algorithms being used, a self-consistent method for calculating the molecular chemical potential is also described.

Mots-clés
  • Water
  • Organometallic compounds
  • Chemical reactions
  • Density functional theory
  • Chemical potential
  • Tensors
Groupe de recherche
Citation (format ISO)
GRIGOROV, Martin et al. Numerical evalutation of the internal orbitally resolved chemical hardness tensor : second order chemical reactivity through thermal density functional theory. In: The Journal of chemical physics, 1998, vol. 108, n° 21, p. 8790–8798. doi: 10.1063/1.476325
Identifiants
ISSN du journal0021-9606
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Création21.09.2009 16:03:14
Première validation21.09.2009 16:03:14
Heure de mise à jour14.03.2023 15:11:54
Changement de statut14.03.2023 15:11:54
Dernière indexation15.01.2024 18:47:55
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