Finite-length representations of shifted quantum affine algebras are stable under fusion product, yielding an ordinary subring and a new route to cluster algebra isomorphisms.
Zhang, Theta series for quantum loop algebras and Yangians , Commun
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Jordan-H\"older property for shifted quantum affine algebras
Finite-length representations of shifted quantum affine algebras are stable under fusion product, yielding an ordinary subring and a new route to cluster algebra isomorphisms.