We study generalized electric/magnetic duality in Abelian gauge theory by combining techniques from locally covariant quantum field theory and Cheeger–Simons differential cohomology on the category of globally hyperbolic Lorentzian manifolds. Our approach generalizes previous treatments using the Hamiltonian formalism in a manifestly covariant way and without the assumption of compact Cauchy surfaces. We construct semi-classical configuration spaces and corresponding presymplectic Abelian groups of observables, which are quantized by the CCR-functor to the category of C*-algebras. We demonstrate explicitly how duality is implemented as a natural isomorphism between quantum field theories. We apply this formalism to develop a fully covariant...
© Springer-Verlag Berlin Heidelberg 2014. The aim of this work is to complete our program on the qu...
We investigate a new property of nets of local algebras over 4-dimensional globally hyperbolic space...
We investigate a new property of nets of local algebras over 4-dimensional globally hyperbolic space...
We study generalized electric/magnetic duality in Abelian gauge theory by combining techniques from ...
We study generalized electric/magnetic duality in Abelian gauge theory by combining techniques from ...
Abelian duality is realized naturally by combining differential cohomology and locally covariant qua...
We study differential cohomology on categories of globally hyperbolic Lorentzian manifolds. The Lore...
We study differential cohomology on categories of globally hyperbolic Lorentzian manifolds. The Lore...
Abelian duality is realized naturally by combining differential cohomology and locally covariant qua...
Abelian duality is realized naturally by combining differential cohomology and locally covariant qua...
We construct a covariant functor from a category of Abelian principal bundles over globally hyperbol...
We study differential cohomology on categories of globally hyperbolic Lorentzian manifolds. The Lore...
We study differential cohomology on categories of globally hyperbolic Lorentzian manifolds. The Lore...
The study of dualities is a central issue in several modern approaches to quantum field theory, as t...
The aim of this work is to complete our program on the quantization of connections on arbitrary prin...
© Springer-Verlag Berlin Heidelberg 2014. The aim of this work is to complete our program on the qu...
We investigate a new property of nets of local algebras over 4-dimensional globally hyperbolic space...
We investigate a new property of nets of local algebras over 4-dimensional globally hyperbolic space...
We study generalized electric/magnetic duality in Abelian gauge theory by combining techniques from ...
We study generalized electric/magnetic duality in Abelian gauge theory by combining techniques from ...
Abelian duality is realized naturally by combining differential cohomology and locally covariant qua...
We study differential cohomology on categories of globally hyperbolic Lorentzian manifolds. The Lore...
We study differential cohomology on categories of globally hyperbolic Lorentzian manifolds. The Lore...
Abelian duality is realized naturally by combining differential cohomology and locally covariant qua...
Abelian duality is realized naturally by combining differential cohomology and locally covariant qua...
We construct a covariant functor from a category of Abelian principal bundles over globally hyperbol...
We study differential cohomology on categories of globally hyperbolic Lorentzian manifolds. The Lore...
We study differential cohomology on categories of globally hyperbolic Lorentzian manifolds. The Lore...
The study of dualities is a central issue in several modern approaches to quantum field theory, as t...
The aim of this work is to complete our program on the quantization of connections on arbitrary prin...
© Springer-Verlag Berlin Heidelberg 2014. The aim of this work is to complete our program on the qu...
We investigate a new property of nets of local algebras over 4-dimensional globally hyperbolic space...
We investigate a new property of nets of local algebras over 4-dimensional globally hyperbolic space...