Speyer covering conjecture for Gaudin monodromy

Let M0,n+1(R)\overline{M_{0,n+1}}(\mathbb{R}) 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 GLNGL_N-crystals and Etingof's conjecture.

Sources & referencesView supporting material

Primary source

Leonid Rybnikov, “Cactus group and monodromy of Bethe vectors”, arXiv:1409.0131 (2016).

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