Speyer covering conjecture for Gaudin monodromy
Speyer covering conjecture for Gaudin monodromy
Let carry Speyer's covering and the covering constructed in the source, denoted the source's covering from Corollary~. Speyer covering conjecture. These two coverings are isomorphic. The conjecture is motivated by the common Schubert-calculus description of their generic fibers; the source notes connections with -crystals and Etingof's conjecture.
Sources & referencesView supporting material
Primary source
Leonid Rybnikov, “Cactus group and monodromy of Bethe vectors”, arXiv:1409.0131 (2016).
Progress summary
Never refreshed
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.