Add to ORKGWe present a unified description of gravity and electromagnetism in the framework of a Z 2 non-commutative differential calculus. It can be considered as a “discrete version” of Kaluza-Klein theory, where the fifth continuous dimension is replaced by two discrete points. We derive an action which coincides with the dimensionally reduced one of the ordinary Kaluza-Klein theory
A version of foliated spacetime is constructed in which the spatial geometry is described as a time ...
Abstract We present a first order theory of gravity (vierbein formulation) on noncommutative spaceti...
This is a write-up of lectures given at the 1998 Spring School at the Abdus Salam ICTP. We give a co...
Efforts have been made recently to reformulate traditional Kaluza-Klein theory by using a generalize...
This review is based on two lectures given at the 2000 TMR school in Torino. We discuss two main the...
A short historical review is made of some recent literature in the field of noncommutative geometry,...
Recent development in noncommutative geometry generalization of gauge theory is reviewed. The mathem...
In this paper, starting from the common foundation of Connes' noncommutative geometry ( NCG)\cite{Co...
We review some aspects of the implementation of spacetime symmetries in noncommutative field theorie...
The algebra of non-commutative differential geometry (NeG) on the discrete space M4 x Z N previously...
We construct functions and tensors on noncommutative spacetime by systematically twisting the corres...
We give a pedagogical account of noncommutative gauge and gravity theories, where the exterior produ...
I make a very introductory overview of noncommutative geometries, focusing on the DFR model for Mink...
The fundamental concepts of Riemannian geometry, such as differential forms, vielbein, metric, conne...
The previous differential calculus on discrete space M. x Z2 which is an underlying space-time in th...
A version of foliated spacetime is constructed in which the spatial geometry is described as a time ...
Abstract We present a first order theory of gravity (vierbein formulation) on noncommutative spaceti...
This is a write-up of lectures given at the 1998 Spring School at the Abdus Salam ICTP. We give a co...
Efforts have been made recently to reformulate traditional Kaluza-Klein theory by using a generalize...
This review is based on two lectures given at the 2000 TMR school in Torino. We discuss two main the...
A short historical review is made of some recent literature in the field of noncommutative geometry,...
Recent development in noncommutative geometry generalization of gauge theory is reviewed. The mathem...
In this paper, starting from the common foundation of Connes' noncommutative geometry ( NCG)\cite{Co...
We review some aspects of the implementation of spacetime symmetries in noncommutative field theorie...
The algebra of non-commutative differential geometry (NeG) on the discrete space M4 x Z N previously...
We construct functions and tensors on noncommutative spacetime by systematically twisting the corres...
We give a pedagogical account of noncommutative gauge and gravity theories, where the exterior produ...
I make a very introductory overview of noncommutative geometries, focusing on the DFR model for Mink...
The fundamental concepts of Riemannian geometry, such as differential forms, vielbein, metric, conne...
The previous differential calculus on discrete space M. x Z2 which is an underlying space-time in th...
A version of foliated spacetime is constructed in which the spatial geometry is described as a time ...
Abstract We present a first order theory of gravity (vierbein formulation) on noncommutative spaceti...
This is a write-up of lectures given at the 1998 Spring School at the Abdus Salam ICTP. We give a co...