Pages that link to "Item:Q2832494"
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The following pages link to \(Z_{2}\)-graded classical \(r\)-matrices and algebraic Bethe ansatz: applications to integrable models of quantum optics and nuclear physics (Q2832494):
Displaying 5 items.
- ``Generalized'' algebraic Bethe ansatz, Gaudin-type models and \(Z_{p}\)-graded classical \(r\)-matrices (Q347565) (← links)
- ``Twisted'' rational \(r\)-matrices and the algebraic Bethe ansatz: applications to generalized Gaudin models, Bose-Hubbard dimers, and Jaynes-Cummings-Dicke-type models (Q508937) (← links)
- ``\(Z_2\)-graded'' Gaudin models and analytical Bethe ansatz (Q1950569) (← links)
- Modified<i>n</i>-level,<i>n</i>− 1-mode Tavis–Cummings model and algebraic Bethe ansatz (Q4606141) (← links)
- Integrable spin-${\frac{1}{2}}$ Richardson–Gaudin XYZ models in an arbitrary magnetic field (Q5051136) (← links)