Eigensolutions and Thermodynamic Properties of Kratzer Plus Generalized Morse Potential

被引:14
作者
Isonguyo, Cecilia N. [1 ]
Okon, Ituen B. [1 ]
Antia, Akaninyene D. [1 ]
Oyewumi, Kayode J. [2 ]
Omugbe, Ekwevugbe [3 ]
Onate, Clement A. [4 ]
Joshua, Roseline U. [5 ]
Udoh, Monday E. [1 ]
Ituen, Eno E. [1 ]
Araujo, Judith P. [6 ]
机构
[1] Univ Uyo, Dept Phys, Theoret Phys Grp, Uyo, Nigeria
[2] Univ Ilorin, Dept Phys, Ilorin, Nigeria
[3] Fed Univ Petr Resources, Dept Phys, Effurun, Nigeria
[4] Landmark Univ, Dept Phys Sci, Omu Aran, Nigeria
[5] Univ Uyo, Dept Phys, Phys Programme, Uyo, Nigeria
[6] Inst Fed Sudeste Minas Gerais, Juiz De Fora, Brazil
关键词
nikiforov-uvarov method; kratzer plus generalised morse potential; thermodynamic properties; schrodinger wave equation; diatomic molecules; APPROXIMATE ANALYTICAL SOLUTIONS; BOUND-STATE SOLUTION; SCHRODINGER-EQUATION; CENTRIFUGAL TERM; COULOMB; SCATTERING; SCHEME;
D O I
10.3389/fphy.2022.962717
中图分类号
O4 [物理学];
学科分类号
0702 ;
摘要
In this study, we apply the parametric Nikiforov-Uvarov method to obtain the bound state solution of Schrodinger wave equation in the presence of Kratzer plus generalized Morse potential (KPGM). The energy eigen equation and the corresponding normalised wave function were obtained in closed form. The resulting energy eigen equation was used to study partition function and other thermodynamic properties such as vibrational mean energy, vibrational specific heat capacity, vibrational mean free energy and vibrational entropy for the proposed potential as applied to lithium hydride diatomic molecule. The thermodynamic plots obtained were in excellent agreement to work of existing literatures. The wave function and probability density plots for the diatomic molecules were obtained through a well designed and implemented maple programme.
引用
收藏
页数:10
相关论文
共 63 条
[1]   Bound State Solution Schrodinger Equation for Extended Cornell Potential at Finite Temperature [J].
Ahmadov, A., I ;
Abasova, K. H. ;
Orucova, M. Sh .
ADVANCES IN HIGH ENERGY PHYSICS, 2021, 2021
[2]   Bound state solution of the Schrodinger equation at finite temperature [J].
Ahmadov, A. I. ;
Aydin, C. ;
Uzun, O. .
32ND INTERNATIONAL COLLOQUIUM ON GROUP THEORETICAL METHODS IN PHYSICS (GROUP32), 2019, 1194
[3]  
Antia AD., 2017, AFRI REV PHYS, V13, P0003
[4]   Exact Solutions of the Morse-like Potential, Step-Up and Step-Down Operators via Laplace Transform Approach [J].
Arda, Altug ;
Sever, Ramazan .
COMMUNICATIONS IN THEORETICAL PHYSICS, 2012, 58 (01) :27-30
[5]   Exact solution of the Dirac equation with the Mie-type potential under the pseudospin and spin symmetry limit [J].
Aydogdu, Oktay ;
Sever, Ramazan .
ANNALS OF PHYSICS, 2010, 325 (02) :373-383
[6]   Hydrogen storage in lithium hydride: A theoretical approach [J].
Banger, Suman ;
Nayak, Vikas ;
Verma, U. P. .
JOURNAL OF PHYSICS AND CHEMISTRY OF SOLIDS, 2018, 115 :6-17
[7]   Bound state solutions of the Hulthen potential by using the asymptotic iteration method [J].
Bayrak, O. ;
Boztosun, I. .
PHYSICA SCRIPTA, 2007, 76 (01) :92-96
[8]   Exact analytical solutions to the Kratzer potential by the asymptotic iteration method [J].
Bayrak, O. ;
Boztosun, I. ;
Ciftci, H. .
INTERNATIONAL JOURNAL OF QUANTUM CHEMISTRY, 2007, 107 (03) :540-544
[9]   The exact solutions of the Schrodinger equation with the Morse potential via Laplace transforms [J].
Chen, G .
PHYSICS LETTERS A, 2004, 326 (1-2) :55-57
[10]   Perturbation theory in a framework of iteration methods [J].
Ciftci, H ;
Hall, RL ;
Saad, N .
PHYSICS LETTERS A, 2005, 340 (5-6) :388-396