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(2,0) theory on circle fibrations · Around

2011

(2,0) theory on circle fibrations

Linander, Hampus, Ohlsson, Fredrik

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We consider (2,0) theory on a manifold M_6 that is a fibration of a spatial S^1 over some five-dimensional base manifold M_5.

Initially, we study the free (2,0) tensor multiplet which can be described in terms of classical equations of motion in six dimensions.
Given a metric on M_6 the low energy effective theory obtained through dimensional reduction on the circle is a Maxwell theory on M_5.
The parameters describing the local geometry of the fibration are interpreted respectively as the metric on M_5, a non-dynamical U(1) gauge field and the coupling strength of the resulting low energy Maxwell theory.

Built on

J. Strathdee, Extended Poincaré supersymmetry
1987
Earlier work this paper cites.
E. Witten, Some comments on string dynamics
1996
Earlier work this paper cites.
P. Pasti, D. Sorokin and M. Tonin, Covariant action for a D = 11 D=11 five-brane with the chiral field
1997
Earlier work this paper cites.
I. Bandos, K. Lechner, A. Nurmagambetov, P. Pasti, D. Sorokin and M. Tonin, Covariant action for the super-five-brane of M-theory
1997
Earlier work this paper cites.

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