String Theory: exact solutions, marginal deformations and hyperbolic spaces
arXiv:hep-th/0610284 · doi:10.1002/prop.200610333
Abstract
This thesis is almost entirely devoted to studying string theory backgrounds characterized by simple geometrical and integrability properties. The archetype of this type of system is given by Wess-Zumino-Witten models, describing string propagation in a group manifold or, equivalently, a class of conformal field theories with current algebras. We study the moduli space of such models by using truly marginal deformations. Particular emphasis is placed on asymmetric deformations that, together with the CFT description, enjoy a very nice spacetime interpretation in terms of the underlying Lie algebra. Then we take a slight detour so to deal with off-shell systems. Using a renormalization-group approach we describe the relaxation towards the symmetrical equilibrium situation. In he final chapter we consider backgrounds with Ramond-Ramond field and in particular we analyze direct products of constant-curvature spaces and find solutions with hyperbolic spaces.
PhD thesis, 168 pages
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Cited by in corpus (13)
- Yangian symmetry in deformed WZNW models on squashed spheres
- Classical Integrability of the Squashed Three-sphere, Warped AdS3 and Schroedinger Spacetime via T-Duality
- Warped anti-de Sitter spaces from brane intersections in type II string theory
- AdS Type-IIA Solutions and Scale Separation
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- Marginal deformations of WZW models and the classical Yang-Baxter equation
- Compact hyperbolic extra dimensions: a M-theory solution and its implications for the LHC
- Non-Relativistic Holography -- A Group-Theoretical Perspective
- Integrable Superstrings on the Squashed Three-sphere
- Towards Kaluza-Klein Dark Matter on Nilmanifolds
- Schrödinger Deformations of AdS_3 x S^3
- transformations preserve classical integrability
- Nonlocal charges from marginal deformations of 2D CFTs: Holographic , and Yang-Baxter deformations