Nonrelativistic solutions of Schrödinger equation and thermodynamic properties with the proposed modified Mobius square plus Eckart potential
暂无分享,去创建一个
C. P. Onyenegecha | C. J. Okereke | O. K. Echendu | E. N. Omoko | I. J. Njoku | A. Opara | F. C. Eze | E. Onyeocha | F. Nwaneho
[1] C. P. Onyenegecha,et al. Klein–Gordon equation and thermodynamic properties with the Hua plus modified Eckart potential (HPMEP) , 2021, The European Physical Journal Plus.
[2] C. P. Onyenegecha,et al. Dirac equation and thermodynamic properties with the Modified Kratzer potential , 2021, Heliyon.
[3] C. P. Onyenegecha,et al. Analytical solutions of D-dimensional Klein–Gordon equation with modified Mobius squared potential , 2021 .
[4] A. D. Ahmed,et al. J—state solutions and thermodynamic properties of the Tietz oscillator , 2021 .
[5] C. P. Onyenegecha,et al. Approximate solutions of Schrodinger equation and thermodynamic properties with Hua potential , 2021 .
[6] Wenjun Liu,et al. Bright soliton solutions of the (2+1)-dimensional generalized coupled nonlinear Schrödinger equation with the four-wave mixing term , 2021, Nonlinear Dynamics.
[7] A. Ahmadov,et al. Bound State Solution Schrödinger Equation for Extended Cornell Potential at Finite Temperature , 2021, Advances in High Energy Physics.
[8] S. Kaya,et al. Solutions of the 2D Schrodinger equation and its thermal properties for improved ultra-generalized exponential hyperbolic potential (IUGE-HP) , 2021, The European Physical Journal Plus.
[9] Wenjun Liu,et al. Effects of dispersion terms on optical soliton propagation in a lossy fiber system , 2021, Nonlinear Dynamics.
[10] D. Nath,et al. Ro‐vibrational energy and thermodynamic properties of molecules subjected to Deng–Fan potential through an improved approximation , 2021, International Journal of Quantum Chemistry.
[11] C. P. Onyenegecha,et al. Linear and nonlinear optical properties in spherical quantum dots: Inversely quadratic Hellmann potential , 2020, Physics Letters A.
[12] O. Popoola,et al. Thermodynamic properties and bound state solutions of Schrodinger equation with Mobius square plus screened-Kratzer potential using Nikiforov-Uvarov method , 2020 .
[13] C.O.Edet,et al. Thermal Properties of Deng-Fan-Eckart Potential model using Poisson Summation Approach , 2020, 2009.09292.
[14] C. P. Onyenegecha,et al. Approximate solutions of Schrödinger equation for the Hua plus modified Eckart potential with the centrifugal term , 2020, The European Physical Journal Plus.
[15] M. Hachama,et al. Computing thermodynamic properties of the O2 and H2 molecules with multi-parameter exponential-type potential , 2020 .
[16] Lili Wang,et al. Stable soliton propagation in a coupled (2 + 1) dimensional Ginzburg–Landau system , 2020, Chinese Physics B.
[17] A. Ghanbari,et al. Theoretical prediction of thermodynamic properties of N2 and CO using pseudo harmonic and Mie-type potentials , 2020 .
[18] M. J. Sithole,et al. Energies Spectra and Thermodynamic Properties of Hyperbolic Pöschl–Teller Potential (HPTP) Model , 2020, International Journal of Thermophysics.
[19] Wenjun Liu,et al. The similarities and differences of different plane solitons controlled by (3 + 1) – Dimensional coupled variable coefficient system , 2020, Journal of advanced research.
[20] R. Horchani,et al. Effect of quantum corrections on thermodynamic properties for dimers , 2020 .
[21] A. A. Ibe,et al. Solutions of Schrodinger equation for the modified Mobius square plus Kratzer potential , 2020 .
[22] M. Belić,et al. Sequel to highly dispersive optical soliton perturbation with cubic-quintic-septic refractive index by semi-inverse variational principle , 2020 .
[23] M. Belić,et al. Conservation laws for optical solitons with polynomial and triple-power laws of refractive index , 2020 .
[24] G. Rampho,et al. Thermodynamic properties of Aharanov–Bohm (AB) and magnetic fields with screened Kratzer potential , 2019, The European Physical Journal D.
[25] Jingzhi Li,et al. Determining a Random Schrödinger Operator: Both Potential and Source are Random , 2019, Communications in Mathematical Physics.
[26] B. Ita,et al. Approximate solution of the Schrödinger equation with Manning-Rosen plus Hellmann potential and its thermodynamic properties using the proper quantization rule , 2019, The European Physical Journal Plus.
[27] A. Ikot,et al. Rotation-vibrational energies for some diatomic molecules with improved Rosen–Morse potential in D-dimensions , 2019, Journal of Molecular Modeling.
[28] O. Uzun,et al. Bound state solution of the Schrödinger equation at finite temperature , 2019, Journal of Physics: Conference Series.
[29] I. Adama,et al. Approximate solutions of the Dirac equation with Coulomb-Hulthén-like tensor interaction , 2018, Results in Physics.
[30] M. Eslami,et al. New exact solutions for higher order nonlinear Schrödinger equation in optical fibers , 2018 .
[31] M. Eshghi,et al. Eigenspectra and thermodynamic quantities in graphene under the inside and outside magnetic fields , 2017 .
[32] M. Eshghi,et al. Eigen spectra and wave functions of the massless Dirac fermions under the nonuniform magnetic fields in graphene , 2017 .
[33] M. Eshghi,et al. The quadratic plus the tensor potentials for particle with 1/2‐spin via L2 method under the spin symmetry , 2015 .
[34] M. Eslami,et al. Dark optical solitons of Biswas-Milovic equation with dual-power law nonlinearity , 2015 .
[35] M. Hamzavi,et al. Formula Method for Bound State Problems , 2014, Few-Body Systems.
[36] M. Eslami,et al. Dispersive dark optical soliton with Schödinger-Hirota equation by G′/G-expansion approach in power law medium , 2014 .
[37] M. Eshghi. Makarov potential in relativistic equation via Laplace transformation approach , 2013 .
[38] H. Hassanabadi,et al. Approximate analytical versus numerical solutions of Schrödinger equation under molecular Hua potential , 2012 .
[39] S. Ikhdair,et al. Exact solutions of a spatially-dependent mass Dirac equation for Coulomb field plus tensor interaction via Laplace transformation method , 2012, 1212.1566.
[40] R. Sever,et al. Exact Solutions of the Morse-like Potential, Step-Up and Step-Down Operators via Laplace Transform Approach , 2012, 1205.3903.
[41] B. Falaye. Any ℓ-state solutions of the Eckart potential via asymptotic iteration method , 2012 .
[42] M. Eshghi. Dirac-hyperbolic scarf problem including a coulomb-like tensor potential - doi: 10.4025/actascitechnol.v34i2.13323 , 2012 .
[43] M. Hamzavi,et al. The rotation–vibration spectrum of diatomic molecules with the Tietz–Hua rotating oscillator and approximation scheme to the centrifugal term , 2012, 1210.5891.
[44] F. Taşkın,et al. Approximate solutions of Schrodinger equation for Eckart potential with centrifugal term , 2010 .
[45] C. Berkdemir. A novel angle-dependent potential and its exact solution , 2009 .
[46] R. Sever,et al. A New Approach to the Exact Solutions of the Effective Mass Schrödinger Equation , 2007, 0807.2304.
[47] I. Boztosun,et al. Any l-state solutions of the Hulthn potential by the asymptotic iteration method , 2006, math-ph/0609010.
[48] V. B. Uvarov,et al. Special Functions of Mathematical Physics: A Unified Introduction with Applications , 1988 .