activity
20012012
most citedClassical Particle in Presence of Magnetic Field, Hyperbolic Lobachevsky and Spherical Riemann Models

11 citations · 20 across the 12 of their papers we have counts for

collaborators

12 papers

math-ph2012

Influence of Rashba and Dresselhaus spin-orbit interactions of equal strengths on electron states in a circular quantum ring in the presence of a magnetic field

V. V. Kudryashov, A. V. Baran

Solutions of the Schrödinger equation are obtained for an electron in a two-dimensional circular semiconductor quantum ring in the presence of both external uniform constant magnet…

math-ph2012

Rashba spin-orbit interaction in a circular quantum ring in the presence of a magnetic field

V. V. Kudryashov, A. V. Baran

Exact wave functions and energy levels are obtained for an electron in a two-dimensional semiconductor circular quantum ring with a confining potential of finite depth in the prese…

math-ph2011★ 1 cited

Rashba spin-orbit interaction in quantum ring with confining potential of finite depth

V. V. Kudryashov

We present the exact wave functions and energy levels for an electron in a two-dimensional quantum ring with confining potential of finite depth in the presence of the Rashba spin-…

math-ph2010

Motion Caused by Magnetic Field in Lobachevsky Space

V. V. Kudryashov, Yu. A. Kurochkin, E. M. Ovsiyuk +1

We study motion of a relativistic particle in the 3-dimensional Lobachevsky space in the presence of an external magnetic field which is analogous to a constant uniform magnetic fi…

math-ph2010★ 11 cited

Classical Particle in Presence of Magnetic Field, Hyperbolic Lobachevsky and Spherical Riemann Models

V. V. Kudryashov, Yu. A. Kurochkin, E. M. Ovsiyuk +1

Motion of a classical particle in 3-dimensional Lobachevsky and Riemann spaces is studied in the presence of an external magnetic field which is analogous to a constant uniform mag…

math-ph2009★ 1 cited

Improved variational approach for the Cornell potential

V. V. Kudryashov, V. I. Reshetnyak

The approximate radial wave functions for the Cornell potential describing quark-antiquark interaction are constructed in the framework of a variational method. The optimal values…