A quantum cluster algebra construction produces a quantization K_t(O^{sh}_Z) of the Grothendieck ring of shifted quantum affine algebra representations, containing the quantum Borel Grothendieck ring.
Weyl group symmetry of q-characters
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Quantum cluster algebras and representations of shifted quantum affine algebras
A quantum cluster algebra construction produces a quantization K_t(O^{sh}_Z) of the Grothendieck ring of shifted quantum affine algebra representations, containing the quantum Borel Grothendieck ring.