These notes are intended to give a brief and informal introduction to the topology of torus manifolds. Our aim is to give an exposition of some recent results on the K-theory of smooth complete toric varieties and the closely related torus manifolds. Contents: §1. Toric varieties—basic notions and examples §2. Quasi-toric manifolds and torus manifolds §3. K-theory–basic concepts and some examples §4. K-theory of torus manifold
AbstractThis paper contains two results concerning the equivariant K-theory of toric varieties. The ...
Extending work of Bielawski-Dancer and Konno, we develop a theory of toric hyperkahler varieties, wh...
Waldhausen F. An outline of how manifolds relate to algebraic K-theory. In: Rees E, ed. Homotopy the...
The K-rings of non-singular complex projective varieties as well as quasi-toric manifolds were descr...
Toric manifolds, the topological analogue of toric varieties, are determined by an n-dimensional sim...
The $K$-rings of non-singular complex projective varieties as well as quasi-toric manifolds were des...
Recent advances in computational techniques for K-theory allow us to describe the K-theory of toric ...
This book is about toric topology, a new area of mathematics that emerged at the end of the 1990s on...
We show that, for a complete simplicial toric variety X, we can determine its homotopy K-theory (den...
We show that, for a complete simplicial toric variety X, we can determine its homotopy K-theory (den...
These lecture notes are an introduction to toric geometry. Particular focus is put on the descriptio...
These lecture notes are an introduction to toric geometry. Particular focus is put on the descriptio...
In [6] Davis-Januszkiewicz introduced the notion of quasi-toric manifolds as that of compact torus a...
In this note we shall give a description of the K-ring of a quasi-toric manifolds in terms of genera...
These notes are written for a ten week graduate class on symplectic geometry. Most of the material h...
AbstractThis paper contains two results concerning the equivariant K-theory of toric varieties. The ...
Extending work of Bielawski-Dancer and Konno, we develop a theory of toric hyperkahler varieties, wh...
Waldhausen F. An outline of how manifolds relate to algebraic K-theory. In: Rees E, ed. Homotopy the...
The K-rings of non-singular complex projective varieties as well as quasi-toric manifolds were descr...
Toric manifolds, the topological analogue of toric varieties, are determined by an n-dimensional sim...
The $K$-rings of non-singular complex projective varieties as well as quasi-toric manifolds were des...
Recent advances in computational techniques for K-theory allow us to describe the K-theory of toric ...
This book is about toric topology, a new area of mathematics that emerged at the end of the 1990s on...
We show that, for a complete simplicial toric variety X, we can determine its homotopy K-theory (den...
We show that, for a complete simplicial toric variety X, we can determine its homotopy K-theory (den...
These lecture notes are an introduction to toric geometry. Particular focus is put on the descriptio...
These lecture notes are an introduction to toric geometry. Particular focus is put on the descriptio...
In [6] Davis-Januszkiewicz introduced the notion of quasi-toric manifolds as that of compact torus a...
In this note we shall give a description of the K-ring of a quasi-toric manifolds in terms of genera...
These notes are written for a ten week graduate class on symplectic geometry. Most of the material h...
AbstractThis paper contains two results concerning the equivariant K-theory of toric varieties. The ...
Extending work of Bielawski-Dancer and Konno, we develop a theory of toric hyperkahler varieties, wh...
Waldhausen F. An outline of how manifolds relate to algebraic K-theory. In: Rees E, ed. Homotopy the...