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Cox’s Particle in Magnetic and Electric Fields on the Background of Hyperbolic Lobachevsky Geometry
2017Generalized non-relativistic Schr¨odinger equation for Cox’s not point-like scalar particle with intrinsic structure has been solved exactly in presence of external uniform magnetic and electric fields in the case of Euclidean space. Extension of these problems to the case of the hyperbolic Lobachevsky 3-space is examined.
openaire +1 more source
Supplement Non-Euclidean Geometry of Lobachevsky-Bolyai (Hyperbolic Geometry)
1973openaire +1 more source
Geometric Phase Related to Point-Interaction Transport on a Magnetic Lobachevsky Plane
Letters in Mathematical Physics, 2001Pavel Exner
exaly
Numerical Integration on Multivariate Scattered Data by Lobachevsky Splines
International Journal of Computer Mathematics, 2013Roberto Cavoretto +2 more
exaly

