activity
20052015
most citedReference potential approach to the quantum-mechanical inverse problem: I. Calculation of phase shift and Jost function

2 citations · 4 across the 6 of their papers we have counts for

collaborators

6 papers

quant-ph2015★ 1 cited

Inverted approach to the inverse scattering problem: complete solution of the Marchenko equation for a model system

Matti Selg

An example of full solution of the inverse scattering problem on the half line is presented. For this purpose, a simple analytically solvable model system (Morse potential) is used…

quant-ph2015

An improved algorithm for reconstructing reflectionless potentials

Matti Selg

A fully algebraic approach to reconstructing one-dimensional reflectionless potentials is described. A simple and easily applicable general formula is derived, using the methods of…

physics.chem-ph2007

Potential energy curves and transition moments for the excimer states 0u+ (3P1) and 1u (3P2) of Ar2

Matti Selg

Exactly solvable rererence potentials of several smoothly joined Morse-type components were constructed for the lowest two excimer states of Ar2 molecule. The parameters of the pot…

quant-ph2006

Reference potential approach to the inverse Schrödinger problem: explicit demonstration of Levinson theorem and a solution scheme for Krein equation

Matti Selg

A recently proposed reference potential approach to the inverse Schrödinger problem is further developed. As previously, theoretical developments are demonstrated on example of dia…

quant-ph2005★ 1 cited

Reference potential approach to the quantum-mechanical inverse problem: II. Solution of Krein equation

Matti Selg

A reference potential approach to the one-dimensional quantum-mechanical inverse problem is developed. All spectral characteristics of the system, including its discrete energy spe…

quant-ph2005★ 2 cited

Reference potential approach to the quantum-mechanical inverse problem: I. Calculation of phase shift and Jost function

Matti Selg

Elegant and mathematically rigorous methods of the quantum inverse theory are difficult to put into practice because there is always some lack of needful input information. In this…