The scale-separation conjecture for classical de Sitter solutions
The scale-separation conjecture for classical de Sitter solutions
Consider classical de Sitter solutions with an internal compactification volume, string coupling, orientifold sources, and quantized fluxes. The relevant regime is one with large internal volume, small string coupling, a bounded number of orientifolds, and quantized fluxes.
Scale-separation conjecture. Classical de Sitter solutions cannot have at the same time a large internal volume, a small string coupling, a bounded number of orientifolds and quantized fluxes.
This conjecture concerns whether controlled classical de Sitter solutions can simultaneously satisfy the usual parametric requirements for a reliable compactification. The supplied context does not state a proof or a resolution, so the conjecture remains open.
Sources & referencesView supporting material
Primary source
David Andriot, “Open problems on classical de Sitter solutions”, arXiv:1902.10093 (2019).
Progress summary
Nothing recorded yet. Refresh searches the literature and the public web for attempts on this problem, and writes the first summary here.
Solutions 0
Sign in to submit a solution.
No solutions have been posted yet.