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- W2952938790 abstract "Each Scorza variety and its secant varieties in the ambient projective space are identified, in the realm of singular Poisson-Kaehler geometry, in terms of projectivizations of holomorphic nilpotent orbits in suitable Lie algebras of hermitian type, the holomorphic nilpotent orbits, in turn, being affine varieties. The ambient projective space acquires an exotic Kaehler structure, the closed stratum being the Scorza variety and the closures of the higher strata its secant varieties. In this fashion, the secant varieties become exotic projective varieties. In the rank 3 case, the four regular Scorza varieties coincide with the four critical Severi varieties. In the standard cases, the Scorza varieties and their secant varieties arise also via Kaehler reduction. An interpretation in terms of constrained mechanical systems is included." @default.
- W2952938790 created "2019-06-27" @default.
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- W2952938790 date "2004-05-10" @default.
- W2952938790 modified "2023-09-25" @default.
- W2952938790 title "Singular Poisson-Kaehler geometry of Scorza varieties and their secant varieties" @default.
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