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The generalized hydrodynamics (GHD) formalism has become an invaluable tool for the study of spatially inhomogeneous quantum quenches in (1+1)-dimensional integrable models.
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P. Calabrese, F. H. L. Essler and G. Mussardo, Introduction to ‘quantum integrability in out of equilibrium systems’ , Journal of Statistical Mechanics: Theory and Experiment 2016
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J.-S. Caux, The quench action , Journal of Statistical Mechanics: Theory and Experiment 2016
E. Vernier and A. Cortés Cubero, Quasilocal charges and progress towards the complete GGE for field theories with nondiagonal scattering , Journal of Statistical Mechanics: Theory and Experiment 2017
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2018
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M. Collura, A. De Luca and J. Viti, Analytic solution of the domain-wall nonequilibrium stationary state , Physical Review B 97
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A. Bastianello and A. De Luca, Integrability-protected adiabatic reversibility in quantum spin chains , Phys. Rev. Lett. 122
2019
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2019
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J. D. Nardis, D. Bernard and B. Doyon, Diffusion in generalized hydrodynamics and quasiparticle scattering , SciPost Phys. 6
2019
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P. Ruggiero, P. Calabrese, B. Doyon and J. Dubail, Quantum generalized hydrodynamics , 2019
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A. C. Cubero and M. Panfil, Generalized hydrodynamics regime from the thermodynamic bootstrap program , 2019
2019
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N. Kitanine and G. Kulkarni, Thermodynamic limit of the two-spinon form factors for the zero field XXX chain , SciPost Phys. 6
2019
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N. J. Robinson, A. J. J. M. de Klerk and J.-S. Caux, On computing non-equilibrium dynamics following a quench , 2019
2019
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