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Volume 27: Pages 351-355, 2014
Combined open shell Hartree–Fock theory of atomic and molecular systems constructed from noncharged scalar particles
I. I. Guseinova)
Department of Physics, Faculty of Arts and Sciences, Onsekiz Mart University, Çanakkal 60100, Turkey
By the use of condition of relativistic covariance, Dirac group theory, Clifford algebra and complete orthonormal sets of wða_Þ-self-frictional exponential type orbitals (wða_Þ-SFETOs) introduced by the author in standard convention, the Hartree–Fock (HF) theory is suggested for multideterminantal single configuration states with any number of open shells of atoms and molecules constructed from the Standard Model-Fermi (SM-F) particles with m 6¼ 0; s ¼ 0; and e ¼ 0 defined in the Standard Model of particle physics. It is shown that the origin of stability of these systems is the quantum damping or self-frictional forces produced by the SM-F particle itself. As an application, we have presented the periodic table for the SM-F atomic elements using Pauli principle of spinless noncharged identical SM-F particles.
Par l'utilisation de la condition de covariance relativiste, théorie des groupes de Dirac, algèbre de Clifford et des ensembles complets de orthonormées -auto-friction orbitales de type exponentielle ( -SFETOs) introduites par l'auteur dans la convention standard, la théorie Hartree-Fock (HF) est proposée pour états multi-determinantals de configuration simples avec un certain nombre de coquilles ouvertes des atomes et des molécules construites à partir des standards Modèle-Fermi (SM-F) avec des particules définies dans le modèle standard de la physique des particules. Il est montré que l'origine de la stabilité de ces systèmes est l'amortissement quantique ou forces auto-friction produites par la particule SM-F elle-même. Comme application, nous avons présenté le tableau périodique des éléments atomiques SM-F utilisant le principe de Pauli de particules sans spin non chargées identiques SM-F.
Key words: Hartree–Fock Theory; StandardModel; Relativistic Covariance; Exponential Type Orbitals; Self-Frictional Fields.
Received: May 28, 2013; Accepted: June 13, 2014; Published Online: July 9, 2014
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