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Braid Group Action and Quantum Affine Algebras
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abstract
We lift the lattice of translations in the extended affine Weyl group to a braid group action on the quantum affine algebra. This action fixes the Heisenberg subalgebra pointwise. Loop like generators are found for the algebra which satisfy the relations of Drinfel$'$d's new realization. Coproduct formulas are given and a PBW type basis is constructed.
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Cited by 1 Pith paper
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Using the quantum torus to investigate the $q$-Onsager algebra
The Baseilhac-Kolb and Lu-Wang root-vector elements of the q-Onsager algebra are expressed as explicit Laurent monomials in the quantum torus.
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