Weight function for the quantum affine algebra
arXiv:math/0610433 · doi:10.1007/s11232-005-0167-x
Abstract
We give a precise expression for the universal weight function of the quantum affine algebra . The calculations use the technique of projecting products of Drinfeld currents on the intersections of Borel subalgebras.
28 pages
References in corpus (1)
Cited by in corpus (12)
- Nested Bethe ansatz for "all" closed spin chains
- New Construction of Eigenstates and Separation of Variables for SU(N) Quantum Spin Chains
- Bethe vectors of GL(3)-invariant integrable models
- SOS model partition function and the elliptic weight functions
- On Bethe vectors in -invariant integrable models
- Nested Bethe ansatz for `all' open spin chains with diagonal boundary conditions
- Bethe vectors of quantum integrable models based on Uq(gl(N))
- New Compact Construction of Eigenstates for Supersymmetric Spin Chains
- Multiple commutation relations in the models with gl(2|1) symmetry
- Bethe vectors for orthogonal integrable models
- New symmetries of -invariant Bethe vectors
- On the R-matrix realization of quantum loop algebras