Toroidal orientifolds in IIA with general NS-NS-fluxes
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Publication:896344
DOI10.1088/1126-6708/2007/08/043zbMath1326.81157arXiv0705.3410OpenAlexW3104849337WikidataQ56388403 ScholiaQ56388403MaRDI QIDQ896344
Daniel G. Robbins, Timm Wrase, Matthias Ihl
Publication date: 9 December 2015
Published in: Journal of High Energy Physics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/0705.3410
Related Items (27)
A note on obstinate tachyons in classical dS solutions ⋮ \(P\) fluxes and exotic branes ⋮ Towards geometric D6-brane model building on non-factorisable toroidal \(\mathbb Z_{4}\)-orbifolds ⋮ Revisiting the two formulations of Bianchi identities and their implications on moduli stabilization ⋮ Dimensional oxidation and modular completion of non-geometric type IIB action ⋮ On modular completion of generalized flux orbits ⋮ A symplectic rearrangement of the four dimensional non-geometric scalar potential ⋮ The generalised geometry of type II non-geometric fluxes under T and S dualities ⋮ Systematics of type IIA moduli stabilisation ⋮ Moduli stabilization and cosmology of type IIB on SU(2)-structure orientifolds ⋮ Exploring the landscape of (anti-) de Sitter and Minkowski solutions: group manifolds, stability and scale separation ⋮ Heterotic flux attractors ⋮ Non-geometric flux vacua, S-duality and algebraic geometry ⋮ Non-geometric fluxes \& tadpole conditions for exotic branes ⋮ Inflationary constraints on type IIA string theory ⋮ D-terms from generalized NS-NS fluxes in type II ⋮ Supersymmetry breaking branes on solvmanifolds and de Sitter vacua in string theory ⋮ Universal de Sitter solutions at tree-level ⋮ Hypermoduli stabilization, flux attractors, and generating functions ⋮ A ten-dimensional action for non-geometric fluxes ⋮ Bianchi identities for non‐geometric fluxes from quasi‐Poisson structures to Courant algebroids ⋮ Supersymmetry with non-geometric fluxes, or a \(\beta\)-twist in generalized geometry and Dirac operator ⋮ Rigid D6-branes on \(T^{6}/({\mathbb Z}_{2} \times {\mathbb Z}_{2M} \times \Omega{\mathcal R})\) with discrete torsion ⋮ Revisiting toric SU(3) structures ⋮ Lie algebroids, non-associative structures and non-geometric fluxes ⋮ De Sitter hunting in a classical landscape ⋮ Type IIB flux compactifications with \(h^{1, 1} = 0\)
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