Proves equivalence of categories for the S-dual of SO(2n)×Sp(2n) on C^{2n}⊗C^{2n} being SO(2n+1)×SO(2n) on T*SO(2n+1) as a non-polarized case of relative Langlands duality, with consequence for functoriality via theta correspondence.
Classical Affine Algebras
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Towards the Relative Langlands Duality for Orthosymplectic Pairs
Proves equivalence of categories for the S-dual of SO(2n)×Sp(2n) on C^{2n}⊗C^{2n} being SO(2n+1)×SO(2n) on T*SO(2n+1) as a non-polarized case of relative Langlands duality, with consequence for functoriality via theta correspondence.