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Generalized coherent states for dynamical superalgebras

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JournalInternational Journal of Modern Physics B
DatePublished - 1991
Issue number19
Volume5
Number of pages36
Pages (from-to)3073-3108
Original languageEnglish

Abstract

Coherent states for a general Lie superalgebra are defined following the method
originally proposed by Perelomov. Algebraic and geometrical properties of the
systems of states thus obtained are examined, with particular attention to the
possibility of defining a Kähler structure over the states supermanifold and to the
connection between this supermanifold and the coadjoint orbits of the dynamical
supergroup. The theory is then applied to some compact forms of contragradient
Lie superalgebras.

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