Analytical solution of the Bohr-Mottelson equation in minimal length effect for cotangent hyperbolic potential using the hypergeometric method

Siti Noor Fatimah; A. Suparmi; C. Cari; Isnaini Lilis Elviyanti

doi:10.20961/jphystheor-appl.v2i1.28998

Journal of Physics: Theories and Applications (Mar 2018)

Analytical solution of the Bohr-Mottelson equation in minimal length effect for cotangent hyperbolic potential using the hypergeometric method

Siti Noor Fatimah,
A. Suparmi,
C. Cari,
Isnaini Lilis Elviyanti

Affiliations

Siti Noor Fatimah: Physics Department, Graduate Program, Sebelas Maret University, Jl. Ir. Sutami No. 36 Kentingan Surakarta
A. Suparmi: Physics Department, Graduate Program, Sebelas Maret University, Jl. Ir. Sutami No. 36 Kentingan Surakarta
C. Cari: Physics Department, Graduate Program, Sebelas Maret University, Jl. Ir. Sutami No. 36 Kentingan Surakarta
Isnaini Lilis Elviyanti: Physics Department, Graduate Program, Sebelas Maret University, Jl. Ir. Sutami No. 36 Kentingan Surakarta

DOI: https://doi.org/10.20961/jphystheor-appl.v2i1.28998
Journal volume & issue: Vol. 2, no. 1
pp. 12 – 18

Abstract

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The rigid deformed nucleus of minimal length effect is investigated using the Bohr-Mottelson equation that influenced by cotangent hyperbolic potential. The Bohr-Mottelson equation in effect a minimum length resolved hypergeometric method for determining the energy spectrum and the wave functions. Energy spectrum was calculated using Matlab software and the wave function is displayed in the form of hypergeometric.

bohr mottelson, minimum length, hypergeometric

Published in Journal of Physics: Theories and Applications

ISSN: 2549-7316 (Print); 2549-7324 (Online)
Publisher: Universitas Sebelas Maret
Country of publisher: Indonesia
LCC subjects: Science: Physics
Website: https://jurnal.uns.ac.id/jphystheor-appl/

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