K-theory has its origins in the late 1950s generalization by Grothendieck of the Riemann-Roch theorem [2]. Algebraic geometry utterly baffles me, making me unfit to summarize Grothendieck’s achievement, but he appears to have associated to each X in some family of algebraic spaces a group K(X) that turns out to b
Abstract. We compute the K-theory of complex projective spaces. There are three major ingredients: t...
These notes evolved from the lecture notes of a minicourse given in Swisk, the Sedano Winter School ...
This thesis is an introduction to algebraic K-theory, focusing on the study of rings, although we wi...
In this thesis, we introduce the K groups of a scheme. One of the motivations for the definition of ...
From the Introduction: "These notes are taken from a course on algebraic K-theory [given] at the Uni...
This book contains papers ranging over a number of topics relating to K-theory, including algebraic ...
In this thesis, we introduce the K groups of a scheme. One of the motivations for the definition of ...
One aspect of the Riemann-Roch theorem when properly generalized to higher dimensions is the involve...
Waldhausen F. An outline of how manifolds relate to algebraic K-theory. In: Rees E, ed. Homotopy the...
Waldhausen F. Algebraic K-theory of spaces. In: Ranicki A, Levitt N, Quinn F, eds. Algebraic and geo...
AT-theory was introduced by A. Grothendieck in his formulation of the Riemann- Roch theorem (cf. Bor...
In order to formalize his work on the Riemann-Roch theorem (in the spirit of Hirzebruch), Grothendie...
Waldhausen F. Algebraic K-theory of topological spaces. I. In: Milgram RJ, ed. Algebraic and geometr...
The book focuses on the relation between transformation groups and algebraic K-theory. The general p...
Abstract. This meeting brought together algebraic geometers, algebraic topologists and geometric top...
Abstract. We compute the K-theory of complex projective spaces. There are three major ingredients: t...
These notes evolved from the lecture notes of a minicourse given in Swisk, the Sedano Winter School ...
This thesis is an introduction to algebraic K-theory, focusing on the study of rings, although we wi...
In this thesis, we introduce the K groups of a scheme. One of the motivations for the definition of ...
From the Introduction: "These notes are taken from a course on algebraic K-theory [given] at the Uni...
This book contains papers ranging over a number of topics relating to K-theory, including algebraic ...
In this thesis, we introduce the K groups of a scheme. One of the motivations for the definition of ...
One aspect of the Riemann-Roch theorem when properly generalized to higher dimensions is the involve...
Waldhausen F. An outline of how manifolds relate to algebraic K-theory. In: Rees E, ed. Homotopy the...
Waldhausen F. Algebraic K-theory of spaces. In: Ranicki A, Levitt N, Quinn F, eds. Algebraic and geo...
AT-theory was introduced by A. Grothendieck in his formulation of the Riemann- Roch theorem (cf. Bor...
In order to formalize his work on the Riemann-Roch theorem (in the spirit of Hirzebruch), Grothendie...
Waldhausen F. Algebraic K-theory of topological spaces. I. In: Milgram RJ, ed. Algebraic and geometr...
The book focuses on the relation between transformation groups and algebraic K-theory. The general p...
Abstract. This meeting brought together algebraic geometers, algebraic topologists and geometric top...
Abstract. We compute the K-theory of complex projective spaces. There are three major ingredients: t...
These notes evolved from the lecture notes of a minicourse given in Swisk, the Sedano Winter School ...
This thesis is an introduction to algebraic K-theory, focusing on the study of rings, although we wi...