A Survey of Hypertoric Geometry and Topology¶
Proudfoot, N. (2008). A Survey of Hypertoric Geometry and Topology. Toric Topology.
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1 citation across 1 artifact.
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Domain-specific¶
- Hypertoric variety
- A hypertoric variety, in the standard constructive sense, arises by taking a hyperkähler quotient of a flat quaternionic vector space by a subtorus of its coordinate torus.
This sourceThe introduction explicitly defines the hypertoric family through abelian algebraic symplectic quotients interpreted as hyperkähler quotients; Proposition 1.3.3 distinguishes smooth, orbifold and singular arrangements.
- A hypertoric variety, in the standard constructive sense, arises by taking a hyperkähler quotient of a flat quaternionic vector space by a subtorus of its coordinate torus.
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