Add to ORKGIt was shown by Connes, Douglas, Schwarz[1] that one can compactify M(atrix) theory on noncommutative torus. We prove that compactifications on Morita equivalent tori are physically equivalent. This statement can be considered as a generalization of non-classical duality conjectured in [1] for two-dimensional tori
We consider the compactification of Matrix theory on tori with background antisymmetric tensor field...
In noncommutative geometry, one studies abstract spaces through their, possibly noncommutative, alge...
In this paper, we describe non-abelian gauge bundles with magnetic and electric uxes on higher dime...
It was shown by Connes, Douglas, Schwarz[1] that one can compactify M(atrix) theory on nonc...
We present here an account of basic properties of Morita duality, which comprehends comparison and ...
Noncommutative geometry is based on an idea that an associative algebra can be regarded as “an algeb...
Journal ArticleIn this paper we study generic M(atrix) theory compactifications that are specified b...
One can describe an $n$-dimensional noncommutative torus by means of an antisymmetric $n\ti...
AbstractWe study the Morita equivalence for fermion theories on noncommutative two-tori. For rationa...
In this paper we study generic M(atrix) theory compactifications that are specified by a set of quot...
We consider the compactification M(atrix) theory on a Riemann surface /\u3a3 of genus /g>1. A natura...
We discuss two examples of duality. The first arises in the context of toroidal compactification of ...
The classical Fourier-Mukai duality establishes an equivalence of categories between the derived cat...
We derive the noncommutative torus compactification of M(atrix) theory directly from the string theo...
We apply the C∗-algebraic formalism of topological T-duality due to Mathai and Rosenberg to a broad ...
We consider the compactification of Matrix theory on tori with background antisymmetric tensor field...
In noncommutative geometry, one studies abstract spaces through their, possibly noncommutative, alge...
In this paper, we describe non-abelian gauge bundles with magnetic and electric uxes on higher dime...
It was shown by Connes, Douglas, Schwarz[1] that one can compactify M(atrix) theory on nonc...
We present here an account of basic properties of Morita duality, which comprehends comparison and ...
Noncommutative geometry is based on an idea that an associative algebra can be regarded as “an algeb...
Journal ArticleIn this paper we study generic M(atrix) theory compactifications that are specified b...
One can describe an $n$-dimensional noncommutative torus by means of an antisymmetric $n\ti...
AbstractWe study the Morita equivalence for fermion theories on noncommutative two-tori. For rationa...
In this paper we study generic M(atrix) theory compactifications that are specified by a set of quot...
We consider the compactification M(atrix) theory on a Riemann surface /\u3a3 of genus /g>1. A natura...
We discuss two examples of duality. The first arises in the context of toroidal compactification of ...
The classical Fourier-Mukai duality establishes an equivalence of categories between the derived cat...
We derive the noncommutative torus compactification of M(atrix) theory directly from the string theo...
We apply the C∗-algebraic formalism of topological T-duality due to Mathai and Rosenberg to a broad ...
We consider the compactification of Matrix theory on tori with background antisymmetric tensor field...
In noncommutative geometry, one studies abstract spaces through their, possibly noncommutative, alge...
In this paper, we describe non-abelian gauge bundles with magnetic and electric uxes on higher dime...
