NEW TRANSFORMATION METHOD FOR GENERATION OF EXACTLY SOLVABLE CENTRALLY SYMMETRIC POWER-LAW POTENTIALS IN THE QUANTUM MECHANICS OF KLEIN–GORDON EQUATION

被引：0

作者：

Department of Physics, Bhattadev University, Assam, Pathsala ^{[1
]}

781325, India

机构：

来源：

Acta Phys Pol B | / 12卷

关键词：

Compendex;

D O I：

暂无

中图分类号：

学科分类号：

摘要：

Quantum theory

引用

共 32 条

[21] Closed-form solutions of the Dunkl-Klein-Gordon equation for two inverse power-law interactions
Schulze-Halberg, Axel
MODERN PHYSICS LETTERS A, 2023, 38 (24N25)
[22] Three-Dimensional Structures of the Spatiotemporal Nonlinear Schrodinger Equation with Power-Law Nonlinearity in PT-Symmetric Potentials
Dai, Chao-Qing
Wang, Yan
PLOS ONE, 2014, 9 (07):
[23] Localized modes of the (n+1)-dimensional Schrodinger equation with power-law nonlinearities in PT-symmetric potentials
Dai, Chao-Qing
Zhang, Xiao-Fei
Fan, Yan
Chen, Liang
COMMUNICATIONS IN NONLINEAR SCIENCE AND NUMERICAL SIMULATION, 2017, 43 : 239 - 250
[24] New exact solutions to the coupled (n+1)-dimensional Klein-Gordon-Zakharov equation with power law nonlinearities
Peng, Li
Zhang, Ning
MODERN PHYSICS LETTERS B, 2022, 36 (09):
[25] Localized structures of the (3+1)-dimensional nonlinear Schrodinger equation with different diffractions and power-law nonlinearities in PT -symmetric potentials
Wang, Li-Hua
Li, Ji-Tao
Li, Shao-Feng
Liu, Quan-Tao
EUROPEAN PHYSICAL JOURNAL PLUS, 2016, 131 (06):
[26] Exact localized solutions of (1+1)-dimensional nonlinear Schrodinger equation with complex PT symmetric potentials and power-law nonlinearity
Nath, D.
Roy, P.
JOURNAL OF NONLINEAR OPTICAL PHYSICS & MATERIALS, 2016, 25 (03)
[27] Higher Dimensional Gaussian-Type Solitons of Nonlinear Schrodinger Equation with Cubic and Power-Law Nonlinearities in PT-Symmetric Potentials
Chen, Yi-Xiang
Xu, Fang-Qian
PLOS ONE, 2014, 9 (12):
[28] A New Numerical Method for Time Fractional Non-linear Sharma-Tasso-Oliver Equation and Klein-Gordon Equation With Exponential Kernel Law
Kumar, Sachin
Baleanu, Dumitru
FRONTIERS IN PHYSICS, 2020, 8 (08):
[29] Localized structures of the (3+1)-dimensional nonlinear Schrödinger equation with different diffractions and power-law nonlinearities in PT-symmetric potentials
Li-Hua Wang
Ji-Tao Li
Shao-Feng Li
Quan-Tao Liu
The European Physical Journal Plus, 131
[30] Two-dimensional stationary Schrodinger equation via the partial derivative-dressing method: New exactly solvable potentials, wave functions, and their physical interpretation
Dubrovsky, V. G.
Topovsky, A. V.
Basalaev, M. Yu.
JOURNAL OF MATHEMATICAL PHYSICS, 2010, 51 (09)

← 1 2 3 4 →