Abstract. We construct an example of global toric 3-dimensional terminal ops that has interesting properties. We obtain many examples of non-Q-factorial toric contraction morphisms as by-products. In the nal section, we show a concrete example of equi-variant completions of toric contraction morphisms. This pape
We show that if X is a smooth quasiprojective 3–fold admitting a flopping contraction, then the fund...
We describe how local toric singularities, including the Toric Lego construction, can be embedded in...
In [6] Davis-Januszkiewicz introduced the notion of quasi-toric manifolds as that of compact torus a...
We treat equivariant completions of toric contraction morphisms as an application of the toric Mori ...
Abstract. We describe three-dimensional terminal toric ips. We obtain the complete local descriptio...
In this thesis, we obtain sufficient conditions for terminality of toric varieties of arbitrary dime...
Abstract. This paper classifies all toric Fano 3-folds with terminal singularities. This is achieved...
Abstract. It was conjectured by McKernan and Shokurov that for all Mori contractions from X to Y of ...
Abstract. Extremal contractions which contract divisors to points in projective threefolds with Q-fa...
AbstractThis paper constructs cellular resolutions for classes of noncommutative algebras, analogous...
International audienceThis note presents two observations which have in common that they lie at the ...
One of the long standing and difficult problems of algebraic geometry is the factorization problem. ...
A toric prevariety is a normal complex prevariety endowed with an effective regular torus action tha...
AbstractWe present an algorithm that finds all toric noncommutative crepant resolutions of a given t...
We present two algorithms determining all the complete and simplicial fans admitting a fixed non-deg...
We show that if X is a smooth quasiprojective 3–fold admitting a flopping contraction, then the fund...
We describe how local toric singularities, including the Toric Lego construction, can be embedded in...
In [6] Davis-Januszkiewicz introduced the notion of quasi-toric manifolds as that of compact torus a...
We treat equivariant completions of toric contraction morphisms as an application of the toric Mori ...
Abstract. We describe three-dimensional terminal toric ips. We obtain the complete local descriptio...
In this thesis, we obtain sufficient conditions for terminality of toric varieties of arbitrary dime...
Abstract. This paper classifies all toric Fano 3-folds with terminal singularities. This is achieved...
Abstract. It was conjectured by McKernan and Shokurov that for all Mori contractions from X to Y of ...
Abstract. Extremal contractions which contract divisors to points in projective threefolds with Q-fa...
AbstractThis paper constructs cellular resolutions for classes of noncommutative algebras, analogous...
International audienceThis note presents two observations which have in common that they lie at the ...
One of the long standing and difficult problems of algebraic geometry is the factorization problem. ...
A toric prevariety is a normal complex prevariety endowed with an effective regular torus action tha...
AbstractWe present an algorithm that finds all toric noncommutative crepant resolutions of a given t...
We present two algorithms determining all the complete and simplicial fans admitting a fixed non-deg...
We show that if X is a smooth quasiprojective 3–fold admitting a flopping contraction, then the fund...
We describe how local toric singularities, including the Toric Lego construction, can be embedded in...
In [6] Davis-Januszkiewicz introduced the notion of quasi-toric manifolds as that of compact torus a...