Add to ORKGThe K-rings of non-singular complex projective varieties as well as quasi-toric manifolds were described in terms of generators and relations in earlier work of the author with V. Uma. In this paper we obtain a similar description for the more general class of torus manifolds with locally standard torus action and orbit space a homology polytope, which includes the class of all smooth complete complex toric varieties
In this note we shall give a description of the K-ring of a quasi-toric manifolds in terms of genera...
Building on the recent computation of the cohomology rings of smooth toric varieties and partial quo...
LaTeX, 19 pages, some changes, final versionWe call complex quasifold of dimension k a space that is...
The $K$-rings of non-singular complex projective varieties as well as quasi-toric manifolds were des...
These notes are intended to give a brief and informal introduction to the topology of torus manifold...
In [6] Davis-Januszkiewicz introduced the notion of quasi-toric manifolds as that of compact torus a...
Extending work of Bielawski-Dancer and Konno, we develop a theory of toric hyperkahler varieties, wh...
Toric manifolds, the topological analogue of toric varieties, are determined by an n-dimensional sim...
Extending work of Bielawski-Dancer [3] and Konno [14], we develop a theory of toric hyperkähler vari...
We show that, for a complete simplicial toric variety X, we can determine its homotopy K-theory (den...
Our aim is to bring the theory of analogous polytopes to bear on the study of quasitoric manifolds, ...
We show that, for a complete simplicial toric variety X, we can determine its homotopy K-theory (den...
In this thesis we give topological generalizations of complex toric varieties to the real numbers an...
In algebraic geometry actions of the torus \( (C^∗)^n \) on algebraic varieties with nice properties...
In algebraic geometry actions of the torus \( (C^∗)^n \) on algebraic varieties with nice properties...
In this note we shall give a description of the K-ring of a quasi-toric manifolds in terms of genera...
Building on the recent computation of the cohomology rings of smooth toric varieties and partial quo...
LaTeX, 19 pages, some changes, final versionWe call complex quasifold of dimension k a space that is...
The $K$-rings of non-singular complex projective varieties as well as quasi-toric manifolds were des...
These notes are intended to give a brief and informal introduction to the topology of torus manifold...
In [6] Davis-Januszkiewicz introduced the notion of quasi-toric manifolds as that of compact torus a...
Extending work of Bielawski-Dancer and Konno, we develop a theory of toric hyperkahler varieties, wh...
Toric manifolds, the topological analogue of toric varieties, are determined by an n-dimensional sim...
Extending work of Bielawski-Dancer [3] and Konno [14], we develop a theory of toric hyperkähler vari...
We show that, for a complete simplicial toric variety X, we can determine its homotopy K-theory (den...
Our aim is to bring the theory of analogous polytopes to bear on the study of quasitoric manifolds, ...
We show that, for a complete simplicial toric variety X, we can determine its homotopy K-theory (den...
In this thesis we give topological generalizations of complex toric varieties to the real numbers an...
In algebraic geometry actions of the torus \( (C^∗)^n \) on algebraic varieties with nice properties...
In algebraic geometry actions of the torus \( (C^∗)^n \) on algebraic varieties with nice properties...
In this note we shall give a description of the K-ring of a quasi-toric manifolds in terms of genera...
Building on the recent computation of the cohomology rings of smooth toric varieties and partial quo...
LaTeX, 19 pages, some changes, final versionWe call complex quasifold of dimension k a space that is...