Add to ORKGAbstract. We introduce the notions of mixed resolutions and simplicial sec-tions, and prove a theorem relating them. This result is used (in another paper) to study deformation quantization in algebraic geometry. Let K be a field of characteristic 0. In this paper we present several technical results about the geometry of K-schemes. These results were discovered in the course of work on deformation quantization in algebraic geometry, and they play a crucial role in [Ye3]. This role will be explained at the end of the introduction
Derived algebraic geometry is a far-reaching generalization of algebraic geometry. It has found nume...
In this paper we prove an analogue of a recent result of Gordon and Stafford that relates the repres...
A new approach to the construction of formal deformations of associative algebras is proposed. It ex...
We introduce the notions of mixed resolutions and simplicial sections, and prove a theorem relating ...
plan Here is the plan of my lecture: Deformation Quantization in Algebraic Geometry – p.2/40 plan He...
This book aims at giving an account with complete proofs of the results and techniques which are ne...
This book aims at giving an account with complete proofs of the results and techniques which are ne...
AbstractWe study how the concept of higher-dimensional extension which comes from categorical Galois...
Given a singular scheme X over a field k, we consider the problem of resolving the singularities of ...
Presents an account of deformation theory in classical algebraic geometry that brings together some ...
Abstract: We study how the concept of higher-dimensional extension which co-mes from categorical Gal...
AbstractIn this paper we prove an analogue of a recent result of Gordon and Stafford that relates th...
Let X be a Noetherian separated and finite dimensional scheme over a field K of characteristic zero....
Abstract. We present an averaging process for sections of a torsor under a unipotent group. This pro...
Let X be a Noetherian separated and finite dimensional scheme over a field K of characteristic zero....
Derived algebraic geometry is a far-reaching generalization of algebraic geometry. It has found nume...
In this paper we prove an analogue of a recent result of Gordon and Stafford that relates the repres...
A new approach to the construction of formal deformations of associative algebras is proposed. It ex...
We introduce the notions of mixed resolutions and simplicial sections, and prove a theorem relating ...
plan Here is the plan of my lecture: Deformation Quantization in Algebraic Geometry – p.2/40 plan He...
This book aims at giving an account with complete proofs of the results and techniques which are ne...
This book aims at giving an account with complete proofs of the results and techniques which are ne...
AbstractWe study how the concept of higher-dimensional extension which comes from categorical Galois...
Given a singular scheme X over a field k, we consider the problem of resolving the singularities of ...
Presents an account of deformation theory in classical algebraic geometry that brings together some ...
Abstract: We study how the concept of higher-dimensional extension which co-mes from categorical Gal...
AbstractIn this paper we prove an analogue of a recent result of Gordon and Stafford that relates th...
Let X be a Noetherian separated and finite dimensional scheme over a field K of characteristic zero....
Abstract. We present an averaging process for sections of a torsor under a unipotent group. This pro...
Let X be a Noetherian separated and finite dimensional scheme over a field K of characteristic zero....
Derived algebraic geometry is a far-reaching generalization of algebraic geometry. It has found nume...
In this paper we prove an analogue of a recent result of Gordon and Stafford that relates the repres...
A new approach to the construction of formal deformations of associative algebras is proposed. It ex...