Non-connected toric Hilbert schemes
From MaRDI portal
Publication:2484090
DOI10.1007/s00208-005-0643-5zbMath1078.52010arXivmath/0204044OpenAlexW2061138623MaRDI QIDQ2484090
Publication date: 2 August 2005
Published in: Mathematische Annalen (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/math/0204044
(n)-dimensional polytopes (52B11) Lattice polytopes in convex geometry (including relations with commutative algebra and algebraic geometry) (52B20)
Related Items
A topological representation theorem for tropical oriented matroids, Flag arrangements and triangulations of products of simplices, A zonotope and a product of two simplices with disconnected flip graphs, Tropical hyperplane arrangements and oriented matroids, Constrained paths in the flip-graph of regular triangulations, Derived subdivisions make every PL sphere polytopal, Acyclic systems of permutations and fine mixed subdivisions of simplices, Lifting simplicial complexes to the boundary of convex polytopes, Moduli of McKay quiver representations. II: Gröbner basis techniques, Multigraded Hilbert schemes, Smooth and irreducible multigraded Hilbert schemes, The T-Graph of a Multigraded Hilbert Scheme, Existence of unimodular triangulations — positive results, The graph of monomial ideals
Uses Software
Cites Work
- Triangulations. Structures for algorithms and applications
- Quotients of toric varieties
- Combinatorics of the toric Hilbert scheme
- Flipping edges in triangulations
- Toric Hilbert schemes.
- Complete moduli in the presence of semiabelian group action.
- Incremental topological flipping works for regular triangulations
- Triangulations with very few geometric bistellar neighbors
- Simplicial Manifolds, Bistellar Flips and a 16-Vertex Triangulation of the Poincaré Homology 3-Sphere
- Triangulations of oriented matroids
- Cellular Strings on Polytopes
- Multigraded Hilbert schemes
- A point set whose space of triangulations is disconnected
- On the refinements of a polyhedral subdivision
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
