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Gauge symmetry enhancing-breaking from a Double Field Theory perspective

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TLDR
In this paper, the authors discuss the breaking of symmetry enhancing at specific points of the compactification space with tools provided by Double Field Theory (DFT) and show that the enhancing-breaking of the gauge symmetry can be understood through a dependence of gauge structure constants (fluxes in DFT) on moduli.
Abstract
Gauge symmetry enhancing, at specific points of the compactification space, is a distinguished feature of string theory. In this work we discuss the breaking of such symmetries with tools provided by Double Field Theory (DFT). As a main guiding example we discuss the bosonic string compactified on a circle where, at the self-dual radio the generic U(1) × U(1) gauge symmetry becomes enhanced to SU(2) × SU(2). We show that the enhancing-breaking of the gauge symmetry can be understood through a dependence of gauge structure constants (fluxes in DFT) on moduli. This dependence, in DFT description, is encoded in the generalized tangent frame of the double space. The explicit T-duality invariant formulation provided by DFT proves to be a helpful ingredient. The link with string theory results is discussed and generalizations to generic tori compactifications are addressed.

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Exploring the landscape of heterotic strings on T d

TL;DR: In this paper, the authors show how to obtain the moduli that lead to a given gauge group by modifying the method of deleting nodes in the extended Dynkin diagram of the Narain lattice II1,17.
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Half-maximal supersymmetry from exceptional field theory

TL;DR: In this paper, the authors studied the integrability conditions for warped half-maximal warped pseudo-AdS and pseudo-Minkowski vacuums of SUGRA and showed that they admit a consistent truncation keeping only the gravitational supermultiplet.
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A new twist on heterotic string compactifications

TL;DR: In this article, a rich pattern of gauge symmetries is found in the moduli space of heterotic string toroidal compactifications, at fixed points of the T-duality transformations.
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O-folds. Orientifolds and orbifolds in exceptional field theory

TL;DR: In this article, the authors describe conventional orientifold and orbifold quotients of string and M-theory in a unified approach based on exceptional field theory (ExFT).
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Exploring the landscape of heterotic strings on T^d.

TL;DR: In this paper, a lattice embedding technique is proposed to determine whether a given gauge group is realized or not, based on lattice lattices embedding techniques, and the moduli that lead to a given group by modifying the method of deleting nodes in the extended Dynkin diagram of the Narain lattice II-1,17.
References
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Journal ArticleDOI

Generalized Calabi-Yau manifolds

TL;DR: A geometrical structure on even-dimensional manifolds is defined in this paper, which generalizes the notion of a Calabi-Yau manifold and also a symplectic manifold.
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How to get masses from extra dimensions

TL;DR: In this article, a generalized method of dimensional reduction, applicable to theories in curved space, is described, where the extra dimensions are related to the manifold of a Lie group and the resulting theory has no cosmological constant, a well-behaved potential, and a number of arbitrary mass parameters.
Journal ArticleDOI

Target space duality in string theory

TL;DR: In this paper, target space duality and discrete symmetries in string theory are reviewed in different settings, and the authors present a generalization of the duality to string theory.
Journal ArticleDOI

Double Field Theory

TL;DR: In this article, a theory of massless fields on the doubled torus was constructed, which includes usual and dual diffeomorphisms, together with a T-duality acting on fields that have explicit dependence on the torus coordinates and the dual coordinates.
Journal ArticleDOI

Superspace duality in low-energy superstrings

TL;DR: This work extends spacetime duality to superspace, including fermions in the low-energy limits of superstrings, and the tangent space is a curved, extended superspace based on an enlarged coordinate space where the vanishing of the d'Alembertian is as fundamental as the disappearing of the curl of a gradient.
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