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Computing the Chow variety of quadratic space curves

Abstract : Quadrics in the Grassmannian of lines in 3-space form a 19-dimensional projective space. We study the subvariety of coisotropic hypersurfaces. Following Gel'fand, Kapranov and Zelevinsky, it decomposes into Chow forms of plane conics, Chow forms of pairs of lines, and Hurwitz forms of quadric surfaces. We compute the ideals of these loci.
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Preprints, Working Papers, ...
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https://hal.archives-ouvertes.fr/hal-01188213
Contributor : Pierre Lairez <>
Submitted on : Monday, August 31, 2015 - 10:48:15 AM
Last modification on : Monday, December 28, 2020 - 10:22:04 AM
Long-term archiving on: : Tuesday, December 1, 2015 - 10:12:36 AM

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  • HAL Id : hal-01188213, version 1

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Peter Bürgisser, Kathlén Kohn, Pierre Lairez, Bernd Sturmfels. Computing the Chow variety of quadratic space curves. 2015. ⟨hal-01188213v1⟩

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