Lagrangian subbundles and codimension 3 subcanonical subschemes

By David Eisenbud, S. Popescu, C. Walter. 2001

56 citations recorded by the source corpus.

Subfields: Geometry and Topology, Statistical and Nonlinear Physics

View Paper: https://www.semanticscholar.org/paper/9a4cf1ff3542f74aef093bebd8144d4f70943b6f

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In Geometry and Topology

1. Kieran G. O’Grady
2. A. Rapagnetta
3. Giovanni Mongardi
4. Claire Voisin
5. A. Beauville
6. Keiji Oguiso
7. Alexander Kuznetsov
8. O. Debarre

In Statistical and Nonlinear Physics

1. Kieran G. O’Grady

Citations in the corpus

• Double covers of EPW-sextics (2010, background): “An EPW-sextic (after Eisenbud, Popescu, and Walter [5]) is a sextic hypersurface in P 5 that is projectively equivalent to YA for someA∈ LG (∧3 V ) .”
• Irreducible symplectic 4-folds and Eisenbud-Popescu-Walter sextics (2005, unknown): “We start by recalling (see [4, 5]) how one defines natural subschemes Di(A,F ) ⊂ P(V ) such that suppDi(A,F ) = {ℓ ∈ P(V )| dim(Fℓ ∩ A) ≥ i}.”
• IRREDUCIBLE SYMPLECTIC 4-FOLDS NUMERICALLY EQUIVALENT TO (K3)[2] (2008, methodology): “In [21] we described explicitly the X satisfying Item (1) of Theorem (1.1): they are double covers of certain special singular sextic hypersurfaces in P5 that where constructed by Eisenbud-Popescu-Walter [7].”