Calculation of hyperfine interaction in spherical quantum dot

Yakar, Yusuf; Çakır, Bekir; Özmen, Ayhan

doi:10.1016/j.spmi.2015.07.022

Cited by 9 publications

(2 citation statements)

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“…References [69,70] by the same authors implement Calculation of hyperfine interaction in spherical quantum dot, and computation of hyperfine energies of hydrogen, deuterium and tritium quantum dots, respectively.…”

Section: Discussion and Concluding Remarksmentioning

confidence: 99%

“…"Calculation of the hyperfine interaction in spherical quantum dot" [69] presents the results of unperturbed wave functions and energy eigenvalues of the ground and excited states of spherical quantum dot, GaAs/Al x Ga 1−x by using quantum genetic algorithm and Hartree-Fock Rootham method. The hyperfine coupling constant and hyperfine energies of 1s, 2p, 3d and 4f levels are evaluated as functions of quantum dot radius.…”

Section: Quantum Dotsmentioning

confidence: 99%

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Recent progress in confined atoms and molecules: Superintegrability and symmetry breakings

Koo

2018

Rev. Mex. Fís.

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This review article has the antecedents of Jaskolski’s 1996 Physics Report Confined Many-electron Systems , the fifteen chapters on the Theory of Confined Quantum Systems in Vols. 57 and 58 of 2009 Advances in Quantum Chemistry, and the nine chapters of the 2014 Monograph “Electronic Structure of Confined Quantum Atoms and Molecules”. In this contribution the last two sets of reviews are taken as the points of reference to illustrate some advances in several lines of research in the elapsed periods. The recent progress is illustrated on the basis of a selection of references from the literature taking into account the confined quantum systems, the confining environments and their modelings; their properties and processes, emphasizing the changes due to the confinement; the methods of analysis and solutions, their results including confiability and accuracy; as well as applications in other areas. The updated and current works of the Reviewer are also presented. The complementary words in the title apply to the simplest atom in its free configuration and to the harmonic oscillator quantum dot because they admit more exact solutions than the number of their degrees of freedom; and to their many-electron and confined counterparts, due to their additional interactions and changes in boundary conditions.

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Section: Discussion and Concluding Remarksmentioning

confidence: 99%

Section: Quantum Dotsmentioning

confidence: 99%