We study the ODE/IM correspondence for all the states of the quantum Boussinesq model. We consider a particular class of third order linear ordinary differential operators and show that the generalised monodromy data of such operators provide solutions to the Bethe Ansatz equations of the Quantum Boussinesq model.

(2020). Opers for Higher States of the Quantum Boussinesq Model . Retrieved from http://hdl.handle.net/10446/202472

Opers for Higher States of the Quantum Boussinesq Model

Raimondo, A.
2020-01-01

Abstract

We study the ODE/IM correspondence for all the states of the quantum Boussinesq model. We consider a particular class of third order linear ordinary differential operators and show that the generalised monodromy data of such operators provide solutions to the Bethe Ansatz equations of the Quantum Boussinesq model.
2020
Inglese
Asymptotic, Algebraic and Geometric Aspects of Integrable Systems. In Honor of Nalini Joshi On Her 60th Birthday, TSIMF, Sanya, China, April 9–13, 2018
Nijhoff, Frank; Shi, Yang; Zhang, Da-Jun;
978-3-030-56999-0
338
55
78
online
Switzerland
Cham
Springer
TSIMF 2018: Tsinghua Sanya International Mathematics Forum, Sanya, China, April 9–13, 2018
Sanya, China
April 9–13, 2018
Settore MAT/07 - Fisica Matematica
Bethe Ansatz; ODE/IM correspondence; Opers; Quantum Boussinesq;
info:eu-repo/semantics/conferenceObject
2
Masoero, D.; Raimondo, Andrea
1.4 Contributi in atti di convegno - Contributions in conference proceedings::1.4.01 Contributi in atti di convegno - Conference presentations
reserved
Non definito
273
(2020). Opers for Higher States of the Quantum Boussinesq Model . Retrieved from http://hdl.handle.net/10446/202472
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/10446/202472
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