Dressing Transformations and the Algebraic--Geometrical Solutions in the Conformal Affine sl(2) Toda Model
R. Paunov
Abstract
It is shown that the algebraic--geometrical (or quasiperiodic) solutions of the Conformal Affine sl(2) Toda model are generated from the vacuum via dressing transformations. This result generalizes the result of Babelon and Bernard which states that the N--soliton solutions are generated from the vacuum by dressing transformations.
Create a lesson
Related papers
A universal sector of N=1 class S spectra
Ritabrata Bhattacharya, Abhay Katyal, Oscar Varela
Reflected entropy and islands in JT gravity from partial dimensional reduction
Debarshi Basu, Himanshu Chourasiya
q-deformed Weil-Petersson Volumes from the Spectral Edge of DSSYK and Supersymmetric Extensions
Wasif Ahmed, Joydeep Naskar, Krishan Saraswat
Modular Properties of Generalised Gibbs Ensembles: The Deformed KdV Hierarchy
Faisal Karimi
The Quasiparticle Ansatz for Relativistic Continuous Matrix Product States
Silviu S. Pufu, Benjamin T. Søgaard, Spyros Terlemes
Anomaly induced transport in holographic superconductors
Ashis Tamang, Nishal Rai, Javier Esteban et al.