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Real Rank Two Geometry

  • Bernd Sturmfels (University of California, Berkeley + MPI MiS, Leipzig)
HU Berlin - Raum n.n. Humboldt-Universität zu Berlin (Berlin)

Abstract

The real rank two locus of an algebraic variety is the closure of the union of all secant lines spanned by real points. We seek a semi-algebraic description of this set. Its algebraic boundary consists of the tangential variety and the edge variety. Our study of Segre and Veronese varieties yields a characterization of tensors of real rank two. Joint with Anna Seigal.

Mirke Olschewski

MPI for Mathematics in the Sciences Contact via Mail

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