Uploaded December 2022 | Updated September 2026, 2 weeks ago
In nature, the interaction of a system with the environment cannot be avoided. If the response of the environment is Markovian, the dynamics is described via the Lindblad equation. In PRL 126.24 (2021): 240403, via the boost automorphism mechanism, we gave a systematic method to construct one dimensional integrable Lindblad systems. In this talk, we focus on a new integrable model which is the first range 3 integrable deformation of the Hubbard model and we gave both the Hermitian and Lindbladian formulation.
Presented by Chiara Paletta 01-12-2022.
In nature, the interaction of a system with the environment cannot be avoided. If the response of the environment is Markovian, the dynamics is described via the Lindblad equation. In PRL 126.24 (2021): 240403, via the boost automorphism mechanism, we gave a systematic method to construct one dimensional integrable Lindblad systems. In this talk, we focus on a new integrable model which is the first range 3 integrable deformation of the Hubbard model and we gave both the Hermitian and Lindbladian formulation.
Presented by Chiara Paletta 01-12-2022.
