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Spinning extensions of D(2, 1; α) superconformal mechanics

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Заглавие Spinning extensions of D(2, 1; α) superconformal mechanics
 
Автор Galajinsky, Anton Vladimirovich
Lechtenfeld, Olef
 
Тематика extended supersymmetry
integrable field
theories classical theories of gravity
conformal and w symmetry
суперсимметрии
интегрируемые поля
гравитационная теория
 
Описание As is known, any realization of SU(2) in the phase space of a dynamical system can be generalized to accommodate the exceptional supergroup D(2, 1; α), which is the most general NN = 4 supersymmetric extension of the conformal group in one spatial dimension. We construct novel spinning extensions of D(2, 1; α) superconformal mechanics by adjusting the SU(2) generators associated with the relativistic spinning particle coupled to a spherically symmetric Einstein-Maxwell background. The angular sector of the full superconformal system corresponds to the orbital motion of a particle coupled to a symmetric Euler top, which represents the spin degrees of freedom. This particle moves either on the two-sphere, optionally in the external field of a Dirac monopole, or in the SU(2) group manifold. Each case is proven to be superintegrable, and explicit solutions are given.
 
Дата 2020-01-17T05:43:26Z
2020-01-17T05:43:26Z
2019
 
Тип Article
Published version (info:eu-repo/semantics/publishedVersion)
Journal article (info:eu-repo/semantics/article)
 
Идентификатор Galajinsky A. V. Spinning extensions of D(2, 1; α) superconformal mechanics / A. V. Galajinsky, O. Lechtenfeld // Journal of High Energy Physics. — 2019. — Vol. 2019, iss. 3. — [69, 15 p.].
http://earchive.tpu.ru/handle/11683/57335
10.1007/JHEP03(2019)069
 
Язык en
 
Права Open access (info:eu-repo/semantics/openAccess)
 
Формат application/pdf
 
Издатель Томский политехнический университет
 
Источник Journal of High Energy Physics