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Separate and joint analyticity in Lie groups representations
Authors:Moshé Flato  Jacques Simon
Institution:Département de Mathématiques, Université de Dijon, 21 000, Dijon, France
Abstract:We prove that for any Lie group there exists a basis of its Lie Algebra in which for any representation of the Lie group in a Hilbert space, a vector which is analytic for every operator representing that basis is an analytic vector for the representation.
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