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We establish a multiplication formula for a tridiagonal standard basis element in the idempotented coideal subalgebras of quantum affine $\mathfrak{gl}_n$ arising from the geometry of affine partial flag varieties of type $C$.
D. Kazhdan and G. Lusztig, Representations of Coxeter groups and Hecke algebras
1979
Earlier work this paper cites.
A.A. Beilinson, J. Bernstein and P. Deligne, Faisceaux pervers
1982
Earlier work this paper cites.
A. Beilinson, G. Lusztig and R. McPherson, A geometric setting for the quantum deformation of G L n GL_{n}
1990
Earlier work this paper cites.
V. Ginzburg and E. Vasserot, Langlands reciprocity for affine quantum groups of type A n A_{n}
1993
Earlier work this paper cites.
G. Lusztig, Cells in affine Weyl groups and tensor categories,
1997
Earlier work this paper cites.
G. Lusztig, Aperiodicity in quantum affine 𝔤 𝔩 n \mathfrak{gl}_{n}
1999
Earlier work this paper cites.
G. Lusztig, Transfer maps for quantum affine 𝔰 𝔩 n \mathfrak{sl}_{n} ,
2000
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O. Schiffmann and E. Vasserot, Geometric construction of the global base of the quantum modified algebra of 𝔤 𝔩 ^ n \widehat{\mathfrak{gl}}_{n}
2000
Cited alongside, same era.
R. Howe, Affine-like Hecke algebras and p-adic representation theory,
2002
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G. Lusztig, Hecke algebras with unequal parameters
2003
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K. McGerty, On the geometric realization of the inner product and canonical basis for quantum affine 𝔰 𝔩 n \mathfrak{sl}_{n}
2012
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O. Schiffmann, Lectures on Hall algebras
2012
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J. Du and Q. Fu, Quantum affine 𝔤 𝔩 n \mathfrak{gl}_{n} via Hecke algebras
2015
Later among the works it cites.
Z. Fan and Y. Li, Geometric Schur duality of classical type, II
2015
Later among the works it cites.
H. Bao, J. Kujawa, Y. Li, and W. Wang, Geometric Schur duality of classical type
2018
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H. Bao, Y. Li, and W. Wang, A geometric setting for the coideal algebra 𝐔 ˙ ı \dot{\mathbf{U}}^{\imath} and compatibility of canonical bases
2018
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Y. Li and W. Wang, Positivity vs negativity of canonical bases
2018
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D. Sage, The geometry of fixed point varieties of affine flag manifolds
2087
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