2010•arXiv (Cornell University)Open access

Projective invariants of CR-hypersurfaces

Christopher Hammond, Colleen Robles

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Abstract

We study the equivalence problem under projective transformation for CR-hypersurfaces of complex projective space. A complete set of projective differential invariants for analytic hypersurfaces is given. The self-dual strongly C-linearly convex hypersurfaces are characterized.

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We study the equivalence problem under projective transformation for CR-hypersurfaces of complex projective space. A complete set of projective differential invariants for analytic hypersurfaces is given. The self-dual strongly C-linearly convex hypersurfaces are characterized.

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Available abstract

We study the equivalence problem under projective transformation for CR-hypersurfaces of complex projective space. A complete set of projective differential invariants for analytic hypersurfaces is given. The self-dual strongly C-linearly convex hypersurfaces are characterized.

Key concepts: Projective space, Projective test, Mathematics, Projective differential geometry, Complex projective space, Pure mathematics, Quaternionic projective space, Equivalence (formal languages)

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