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Setting Limits on Supersymmetry Using Simplified Models
Published on: November 15, 2013
β Symmetry of Supergravity.
Walter H Baron1, Diego Marqués2, Carmen A Nuñez2
1Instituto de Física La Plata (CONICET-UNLP) Departamento de Matemática, Universidad Nacional de La Plata, La Plata 1900, Argentina.
Continuous O(d,d) global symmetries appear in string supergravities during Kaluza-Klein reductions. These symmetries act as a hidden bosonic β symmetry, fixing couplings in the D-dimensional parent theory.
Area of Science:
- String theory
- High-energy physics
- Quantum gravity
Background:
- Kaluza-Klein reductions are used to unify forces and reduce dimensions in string theory.
- Continuous O(d,d) global symmetries arise in these reductions.
- The physical interpretation and implications of these symmetries are not fully understood.
Purpose of the Study:
- To investigate the role of O(d,d) symmetries in D-dimensional string supergravities.
- To identify the nongeometric elements of O(d,d) as a specific symmetry in the parent theory.
- To explicitly derive and verify the transformations associated with this hidden symmetry.
Main Methods:
- Analysis of Kaluza-Klein reductions of D-dimensional string supergravities.
- Identification of nongeometric symmetry actions within the D-dimensional theory.
- Derivation of first-order transformations in α' for the identified symmetry.
- Verification of action invariance and transformation rule closure.
Main Results:
- Continuous O(d,d) global symmetries emerge from Kaluza-Klein reductions.
- The nongeometric aspects of O(d,d) correspond to a hidden bosonic symmetry, termed β symmetry.
- Explicit β transformations to first order in α' were derived.
- Invariance of the action and closure of the transformation rules under β symmetry were confirmed.
Conclusions:
- The β symmetry is a fundamental, hidden bosonic symmetry in D-dimensional string supergravities.
- This symmetry arises from the nongeometric elements of O(d,d) global symmetries.
- The findings provide a deeper understanding of symmetries in string theory and their impact on couplings.
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