Completing the solution for the \(\operatorname{OSp}(1|2)\) spin chain

DOI10.1016/J.NUCLPHYSB.2019.114887zbMath1479.82039arXiv1910.05127OpenAlexW2979934734MaRDI QIDQ2230149

Rafael I. Nepomechie

Publication date: 17 September 2021

Published in: Nuclear Physics. B (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1910.05127

zbMATH Keywords

Yang-Baxter equationsquantum spin chainBethe equations

Mathematics Subject Classification ID

Dynamic lattice systems (kinetic Ising, etc.) and systems on graphs in time-dependent statistical mechanics (82C20) Exactly solvable dynamic models in time-dependent statistical mechanics (82C23) Yang-Baxter equations (16T25)

Related Items (2)

Lax pair formulation for the open boundary Osp(1∣2) spin chain ⋮ Flag integrable models and generalized graded algebras

Cites Work

• Unnamed Item
• From \(\text{sl}_q(2)\) to a parabosonic Hopf algebra
• Integrable graded magnets
• Integrable quantum field theories with supergroup symmetries: the OSP(1/2) case
• The exact solution and the finite-size behaviour of the Osp\((1| 2)\)-invariant spin chain
• One-parameter family of an integrable \(\text{spl}(2| 1)\) vertex model: Algebraic Bethe ansatz and ground state structure
• Algebraic Bethe ansatz for singular solutions
• Twisting singular solutions of Betheʼs equations
• THERMODYNAMIC BETHE ANSATZ EQUATION FROM FUSION HIERARCHY OF osp(1|2) INTEGRABLE SPIN CHAIN
• Thermodynamics ofosp(1|2)Integrable Spin Chain: Finite Size Correction
• 𝒩-point and higher-genus osp(1|2) fusion
• Spontaneous symmetry breaking in 2D supersphere sigma models and applications to intersecting loop soups

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