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      Homogeneous Lagrangian submanifolds

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          Abstract

          We characterize isometric actions on compact Kaehler manifolds admitting a Lagrangian orbit, describing under which condition the Lagrangian orbit is unique. We furthermore give the complete classification of simple groups acting on the complex projective space with a Lagrangian orbit, and we give the explicit list of these orbits.

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          Calibrated geometries

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            A classification of irreducible prehomogeneous vector spaces and their relative invariants

            Let G be a connected linear algebraic group, and p a rational representation of G on a finite-dimensional vector space V, all defined over the complex number field C.
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              Lie Group Actions in Complex Analysis

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                Author and article information

                Journal
                07 April 2006
                2006-06-13
                Article
                math/0604169
                41b00fb6-d9f5-49c7-ad0f-8510aa552a26
                History
                Custom metadata
                32J27; 53D20
                Comm. Anal. Geom. 16 (2008), 591--615.
                17 pages. Minor modifications have been made: Proposition 5 is now correctly quoted, Corollary 2 and 3 are added
                math.DG math.SG

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