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Grassmannians are algebraic varieties whose points corresponds to vector subspaces of a fixed dimension in a fixed vector space.

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How to obtain an quantization of the algebra of functions of a given space?

Therefore to be more explicit: Given a (complex) Grassmannian $Gr(n,m)$, how to define the algebra of functions on the total space of a family of quantum Grassmannians? … use the definition o f S.Launois and T.H.Lenagan given in "Twisting the quantum grassmannian" to define such algebras, but from that we will obtain (I suspect so) the, what we call, standard quantum Grassmannians
Tiffany Curry's user avatar