Pages that link to "Item:Q3320505"
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The following pages link to BIRATIONAL GEOMETRY OF TORIC 3-FOLDS (Q3320505):
Displaying 22 items.
- Terminal quotient singularities in dimension three via variation of GIT (Q324236) (← links)
- Birational maps of \(3\)-folds (Q514955) (← links)
- Explicit birational geometry of 3-folds of general type. II (Q531759) (← links)
- P.l. homeomorphic manifolds are equivalent by elementary shellings (Q806045) (← links)
- On the plurigenera of minimal algebraic 3-folds with \(K\equiv 0\) (Q1068903) (← links)
- Threefolds and deformations of surface singularities (Q1101523) (← links)
- Blow-ups of smooth toric 3-varieties (Q1104995) (← links)
- Konstruktionsmethoden und das kombinatorische Homöomorphieproblem für Triangulationen kompakter semilinearer Mannigfaltigkeiten. (Methods of constructions and the combinatorical homeomorphism problem for triangulations of compact semilinear manifolds) (Q1106472) (← links)
- A classification of toric varieties with few generators (Q1115497) (← links)
- Toroidal varieties and the weak factorization theorem (Q1417453) (← links)
- Intersections in genus 3 and the Boussinesq hierarchy (Q1417867) (← links)
- Blowing ups of 3-dimensional terminal singularities. II (Q1840914) (← links)
- Minimal generating system, essential divisors and \(G\)-desingularisation of toric varieties (Q1893808) (← links)
- Blowing ups of 3-dimensional terminal singularities (Q1974558) (← links)
- A note on the factorization theorem of toric birational maps after Morelli and its toroidal extension. -- Correction by Kenji Matsuki (Q1976497) (← links)
- Birational geometry of moduli of curves with an \(S_3\)-cover (Q2048613) (← links)
- (Q4011113) (← links)
- Equivariant minimal model program (Q5153160) (← links)
- On birational involutions of $ \mathbb P^3$ (Q5327401) (← links)
- Invariant Measure Under the Affine Group Over (Q5410257) (← links)
- Toroidalization of dominant morphisms of 3-folds (Q5429709) (← links)
- Toric 3-folds defined by quadratic binomials (Q6103603) (← links)
