Three-dimensional oscillator and Coulomb systems reduced from Kahler spaces; Journal of Physics A: Mathematical and General; Vol. 37, iss. 7

Three-dimensional oscillator and Coulomb systems reduced from Kahler spaces; Journal of Physics A: Mathematical and General; Vol. 37, iss. 7

Dades bibliogràfiques
Parent link:	Journal of Physics A: Mathematical and General: Scientific Journal Vol. 37, iss. 7.— 2004.— [P. 2791-2801]
Autor principal:	Nersessian A. P. Armen Petrosovich
Altres autors:	Yeranyan A. Armen
Sumari:	Title screen We define the oscillator and Coulomb systems on four-dimensional spaces with U(2)-invariant Kähler metric and perform their Hamiltonian reduction to the three-dimensional oscillator and Coulomb systems specified by the presence of Dirac monopoles. We find the Kähler spaces with conic singularity, where the oscillator and Coulomb systems on three-dimensional sphere and two-sheet hyperboloid originate. Then we construct the superintegrable oscillator system on three-dimensional sphere and hyperboloid, coupled to a monopole, and find their four-dimensional origins. In the latter case the metric of configuration space is a non-Kähler one. Finally, we extend these results to the family of Kähler spaces with conic singularities. Режим доступа: по договору с организацией-держателем ресурса
Idioma:	anglès
Publicat:	2004
Matèries:	электронный ресурс труды учёных ТПУ
Accés en línia:	http://dx.doi.org/10.1088/0305-4470/37/7/020
Format:	Electrònic Capítol de llibre
KOHA link:	https://koha.lib.tpu.ru/cgi-bin/koha/opac-detail.pl?biblionumber=641439

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