2023
DOI: 10.1103/physrevb.107.214310
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Stable bipolarons in open quantum systems

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Cited by 8 publications
(1 citation statement)
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“…2, the basic algorithm is completely generic, i.e., it is not predicated on the dynamics of the system being of a specific type. Thus, our approach can be immediately generalized to quasi 1D systems with, e.g., explicit periodic driving (i.e., Floquettype dynamics [27,28]), or non-unitary dynamics as encountered in open quantum systems (quantum trajectories [29] or full master-equation [30] for Markovian baths, hierarchy of pure states (HOPS) [31] or projected purified MPS (ppMPS) enabled quantum trajectories [32] for non-Markovian ones); MPS-approaches have extensive track records in all these domains, but each of them would represent separate projects of their own and are thus not the subject of the present work.…”
Section: Introductionmentioning
confidence: 99%
“…2, the basic algorithm is completely generic, i.e., it is not predicated on the dynamics of the system being of a specific type. Thus, our approach can be immediately generalized to quasi 1D systems with, e.g., explicit periodic driving (i.e., Floquettype dynamics [27,28]), or non-unitary dynamics as encountered in open quantum systems (quantum trajectories [29] or full master-equation [30] for Markovian baths, hierarchy of pure states (HOPS) [31] or projected purified MPS (ppMPS) enabled quantum trajectories [32] for non-Markovian ones); MPS-approaches have extensive track records in all these domains, but each of them would represent separate projects of their own and are thus not the subject of the present work.…”
Section: Introductionmentioning
confidence: 99%