On Baxter's Q operator of the higher spin XXZ chain at the Razumov-Stroganov point
arXiv:1212.1575 · doi:10.1063/1.4809931
Abstract
Based on the conjecture for the exact eigenvalue of the transfer matrix of the higher half-integer spin XXZ chain at the Razumov-Stroganov point, we evaluate the corresponding Baxter's Q operator in closed form by solving the TQ equation. The combination of the Q operators on the "right side" and the "wrong side" is shown to produce the hierarchy of functional relations.
14 pages, v2
References in corpus (11)
- A Shortcut to the Q-Operator
- Baxter's Q-operators for supersymmetric spin chains
- Baxter's Q-operators and operatorial Backlund flow for quantum (super)-spin chains
- The Baxter's Q-operator for the W-algebra
- Sum rules for the ground states of the O(1) loop model on a cylinder and the XXZ spin chain
- Polynomial solutions of qKZ equation and ground state of XXZ spin chain at Delta = -1/2
- Spin chains with dynamical lattice supersymmetry
- Universal integrability objects
- Combinatorial point for higher spin loop models
- Finite size emptiness formation probability of the XXZ spin chain at
- The TQ equation of the 8 vertex model for complex elliptic roots of unity