In this review we present some of the fundamental mathematical structures which permit to define noncommutative gauge field theories. In particular, we emphasize the theory of noncom-mutative connections, with the notions of curvatures and gauge transformations. Two different approaches to noncommutative geometry are covered: the one based on derivations and the one based on spectral triples. Examples of noncommutative gauge field theories are given to illustrate the constructions and to display some of the common features
Non-commutative geometry (NCG) is a mathematical discipline developed in the 1990s by Alain Connes. ...
We present a short overview of noncommutative geometry. Starting with C* algebras and noncommutative...
We present a short overview of noncommutative geometry. Starting with C* algebras and noncommutative...
International audienceIn this review we present some of the fundamental mathematical structures whic...
This is a very brief report on the attempts to introduce the concepts of noncommutative geometry in ...
This is a very brief report on the attempts to introduce the concepts of noncommutative geometry in ...
This is a very brief report on the attempts to introduce the concepts of noncommutative geometry in ...
Afriendly introduction to (part of) noncommutative differential geometry is given with emphasis on,...
Afriendly introduction to (part of) noncommutative differential geometry is given with emphasis on,...
Afriendly introduction to (part of) noncommutative differential geometry is given with emphasis on,...
Noncommutative geometry is a domain of Mathematics whose ideas have been inspired by quantum mechani...
The focus of this PhD thesis is on applications, new developments and extensions of the noncommutati...
This book provides an introduction to noncommutative geometry and presents a number of its recent ap...
The focus of this PhD thesis is on applications, new developments and extensions of the noncommutati...
Abstract. Within the framework of Connes ’ noncommutative geometry, the notion of an almost commutat...
Non-commutative geometry (NCG) is a mathematical discipline developed in the 1990s by Alain Connes. ...
We present a short overview of noncommutative geometry. Starting with C* algebras and noncommutative...
We present a short overview of noncommutative geometry. Starting with C* algebras and noncommutative...
International audienceIn this review we present some of the fundamental mathematical structures whic...
This is a very brief report on the attempts to introduce the concepts of noncommutative geometry in ...
This is a very brief report on the attempts to introduce the concepts of noncommutative geometry in ...
This is a very brief report on the attempts to introduce the concepts of noncommutative geometry in ...
Afriendly introduction to (part of) noncommutative differential geometry is given with emphasis on,...
Afriendly introduction to (part of) noncommutative differential geometry is given with emphasis on,...
Afriendly introduction to (part of) noncommutative differential geometry is given with emphasis on,...
Noncommutative geometry is a domain of Mathematics whose ideas have been inspired by quantum mechani...
The focus of this PhD thesis is on applications, new developments and extensions of the noncommutati...
This book provides an introduction to noncommutative geometry and presents a number of its recent ap...
The focus of this PhD thesis is on applications, new developments and extensions of the noncommutati...
Abstract. Within the framework of Connes ’ noncommutative geometry, the notion of an almost commutat...
Non-commutative geometry (NCG) is a mathematical discipline developed in the 1990s by Alain Connes. ...
We present a short overview of noncommutative geometry. Starting with C* algebras and noncommutative...
We present a short overview of noncommutative geometry. Starting with C* algebras and noncommutative...