aqora

Van der Waals力场中束缚态粒子能级的数值方法和波函数

李珏璇, 樊雅平, 黄生学

利用近似情况下Van der Waals力场中束缚态粒子的定态Schrodinger方程,研究束缚态粒子能级的数值方法和波函数,并讨论不同能量状态粒子的概率密度分布情况,计算经典禁区粒子出现的概率,产生了隧道效应。

Bulletin of Science and TechnologyJan 1, 20120 citations

On the quantum bound states for the potential V(r) = ar2+br−4+cr−6

R. S. Kaushal, Dayanand Parashar

Physics Letters ANov 1, 199240 citations

偶次逆幂势1／r^2n和高次部谐振子势r^2m叠加势的径向Schrodinger方…

蔡清

青岛大学学报：自然科学版Jan 1, 19940 citations

The solution of D-dimensional Schrodinger equation for potential V(r)=ar2+br+cr-1+dr-2+er-3+fr-4 by using Ansatz method

Kristiana Nathalia Wea, Suparmi Suparmi, C. Cari +1 more

The solution of the Schrodinger equation with the physical potential is important part in quantum mechanics. The anharmonic potential is one of the physical potential that is interesting to be explored. Many methods have been developed to solve the Schrodinger equation. The Ansatz wave function method is one of the many methods that used to solve the Schrodinger equation. The Ansatz wave function method was used to solve the radial part of Schrodinger Equation. In this study we present the solution of the radial part Schrodinger equation in D-dimensional system with potential V(r)=ar2+br+cr-1+dr-2+er-3+fr-4. The important part in Ansatz wave function method is to determine the wave function Ansatz corresponding to the shape of the anharmonic potential that used. The Ansatz wave function determined by using supersymmetric approximation. By substituting the wave function Ansatz into Schrodinger equation and using algebraic we obtain the radial eigenfunction and the energy, and then the eigenfunction visualized.The solution of the Schrodinger equation with the physical potential is important part in quantum mechanics. The anharmonic potential is one of the physical potential that is interesting to be explored. Many methods have been developed to solve the Schrodinger equation. The Ansatz wave function method is one of the many methods that used to solve the Schrodinger equation. The Ansatz wave function method was used to solve the radial part of Schrodinger Equation. In this study we present the solution of the radial part Schrodinger equation in D-dimensional system with potential V(r)=ar2+br+cr-1+dr-2+er-3+fr-4. The important part in Ansatz wave function method is to determine the wave function Ansatz corresponding to the shape of the anharmonic potential that used. The Ansatz wave function determined by using supersymmetric approximation. By substituting the wave function Ansatz into Schrodinger equation and using algebraic we obtain the radial eigenfunction and the energy, and then the eigenfunction visualized.

AIP conference proceedingsJan 1, 20171 citation

A New Study to the Schrödinger Equation for Modified Potential V(r)=ar2+br-4+cr-6 in Nonrelativistic Three Dimensional Real Spaces and Phases

Abdelmadjid Maireche

In present work, by applying Boopp’s shift method and standard perturbation theory we have generated exact nonrelativistic bound states solution for a modified potential (see formula in paper) in both three dimensional noncommutative space and phase (NC: 3D-RSP) at first order of two two infinitesimal parameters antisymmetric (see formula in paper), we have also derived the corresponding noncommutative Hamiltonian.

International Letters of Chemistry Physics and AstronomyNov 1, 20157 citations

Schrödinger 方程式の虚時間発展行列積解法により求めた2 電子系波動関数の構造についての基礎的考察

八木徹, 長嶋雲兵

Mar 15, 20200 citations

非球谐振子势V（r）=Ar~2＋Br~4＋Cr~6 schrodinger方程的解析解

Abstract

Related papers

非球谐振子势V（r）=Ar~2＋Br~4＋Cr~6 schrodinger方程的解析解

Abstract

Related papers