COHOMOLOGY RINGS OF TORIC HYPERKÄHLER MANIFOLDS

By H. Konno. 2000

62 citations recorded by the source corpus.

Subfields: Geometry and Topology

View Paper: https://www.semanticscholar.org/paper/5b1388be48561b74177472277d21598170f48395

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In Geometry and Topology

1. Tamás Hausel
2. Bernd Sturmfels
3. M. Masuda
4. Sam Payne
5. O. Schiffmann
6. Eric Katz
7. T. Panov
8. D. Suh

Citations in the corpus

• Toric topology (2012, background): “A hypertoric manifold corresponds to a hyperplane arrangement in R like a toric manifold corresponds to a fan, and the cohomology ring of a hypertoric manifold can be described in terms of the associated hyperplane arrangement like the cohomology ring of a toric manifold is described in terms of the”
• Toric hyperkähler varieties (2002, background): “…or the toric hyperkähler variety, 4. the quotient ring Q[x1, . . . , xn]/(M ∗(A)+Circ(A)), whereM∗(A) is the matroid ideal which is generated by squarefree monomials representing cocircuits of A, and Circ(A) is the ideal generated by the linear forms that correspond to elements in the kernel of A.”