activity
20092025
most citedWhat is the boundary condition for radial wave function of the Schrödinger equation ?

27 citations · 80 across the 22 of their papers we have counts for

collaborators
Showing math-phShow all

7 papers · 1 filter

math-ph2013★ 1 cited

Generalization of the hypervirial and Feynman-Hellman theorems

Teimuraz Nadareishvili, Anzor Khelashvili

Using well-known methods we generalize (hyper)virial theorems to case of singular potential. Discussion is carried on for most general second order differential equation, which inv…

math-ph2011★ 4 cited

Delta-like singularity in the Radial Laplace Operator and the Status of the Radial Schrodinger Equation

Anzor A. Khelashvili, Teimuraz P. Nadareishvili

By careful exploration of separation of variables into the Laplacian in spherical coordinates, we obtain the extra delta-like singularity, elimination of which restricts the radial…

math-ph2010

Delta-like singularity in the Reduction of the Laplace Equation for Spherical Coordinates and the Validity of Radial Schrodinger Equation

Anzor A. Khelashvili, Teimuraz P. Nadareishvili

By careful exploration of separation of variables into the Laplacian in spherical coordinates, we obtain the extra delta-like singularity, elimination of which restricts the radial…

math-ph2010

Status of the Radial Schrodinger Equation

Anzor A. Khelashvili, Teimuraz P. Nadareishvili

We show that equation for radial wave function in its traditional form is compatible with the full Schrodinger equation if and only if a definite additional constraint required. Th…

math-ph2010

Unexpected Delta-Function Term in the Radial Schrodinger Equation

Anzor A. Khelashvili, Teimuraz P. Nadareishvili

Careful exploration of the idea that equation for radial wave function must be compatible with the full Schrodinger equation shows appearance of the delta-function while reduction…

math-ph2010★ 1 cited

On the Boundary conditions for the Radial Schrodinger Equation

Anzor A. Khelashvili, Teimuraz P. Nadareishvili

Exploring the idea that equation for radial wave function must be compatible with the full Schrodinger equation, a boundary condition is derived.