The GIT chamber decomposition arising from a subtorus action on a polarized quasiprojective toric variety is a polyhedral complex. Denote by Σ the fan that is the cone over the polyhedral complex. In this paper we show that the toric variety defined by the fan Σ is the normalization of the toric Chow quotient of a closely related affine toric variety by a complementary torus
AbstractToric degenerations of polynomial ideals occur if one allows certain partial term orders in ...
ABSTRACT. A toroidal embedding is defined which does not assume the fan con-sists of rational cones....
Extending work of Bielawski-Dancer [3] and Konno [14], we develop a theory of toric hyperkähler vari...
Toric geometry provides a bridge between algebraic geometry and combinatorics of fans and polytopes....
In this article we consider toric quotients having a certain curve lifting property. For example, th...
Let $\boldsymbol{X}$ be an affine toric variety with big torus $\boldsymbol{T}\subset \boldsymbol{X}...
Toric geometry provides a bridge between algebraic geometry and combina-torics of fans and polytopes...
Let X be an affine toric variety under a torus T and let T be a subtorus. The generic T-orbit closur...
The thesis provides an introduction into the theory of affine and abstract toric vari- eties. In the...
A toric prevariety is a normal complex prevariety endowed with an effective regular torus action tha...
Doctor of PhilosophyDepartment of MathematicsGabriel KerrGeometric invariant theory (GIT) was develo...
Doctor of PhilosophyDepartment of MathematicsGabriel KerrGeometric invariant theory (GIT) was develo...
Although we treat real fans later, we begin with fans consisting of rational cones which define tori...
Toric varieties are varieties equipped with a torus action and constructed from cones and fans. In t...
Toric varieties are varieties equipped with a torus action and constructed from cones and fans. In t...
AbstractToric degenerations of polynomial ideals occur if one allows certain partial term orders in ...
ABSTRACT. A toroidal embedding is defined which does not assume the fan con-sists of rational cones....
Extending work of Bielawski-Dancer [3] and Konno [14], we develop a theory of toric hyperkähler vari...
Toric geometry provides a bridge between algebraic geometry and combinatorics of fans and polytopes....
In this article we consider toric quotients having a certain curve lifting property. For example, th...
Let $\boldsymbol{X}$ be an affine toric variety with big torus $\boldsymbol{T}\subset \boldsymbol{X}...
Toric geometry provides a bridge between algebraic geometry and combina-torics of fans and polytopes...
Let X be an affine toric variety under a torus T and let T be a subtorus. The generic T-orbit closur...
The thesis provides an introduction into the theory of affine and abstract toric vari- eties. In the...
A toric prevariety is a normal complex prevariety endowed with an effective regular torus action tha...
Doctor of PhilosophyDepartment of MathematicsGabriel KerrGeometric invariant theory (GIT) was develo...
Doctor of PhilosophyDepartment of MathematicsGabriel KerrGeometric invariant theory (GIT) was develo...
Although we treat real fans later, we begin with fans consisting of rational cones which define tori...
Toric varieties are varieties equipped with a torus action and constructed from cones and fans. In t...
Toric varieties are varieties equipped with a torus action and constructed from cones and fans. In t...
AbstractToric degenerations of polynomial ideals occur if one allows certain partial term orders in ...
ABSTRACT. A toroidal embedding is defined which does not assume the fan con-sists of rational cones....
Extending work of Bielawski-Dancer [3] and Konno [14], we develop a theory of toric hyperkähler vari...