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Multipartite Correlations in Quantum Collision Models
by
Filippov, Sergey
in
collision model
/ Correlation
/ Homogenization
/ Kernels
/ Mathematical analysis
/ matrix product density operator
/ matrix product state
/ Operators (mathematics)
/ Perturbation
/ Physicists
/ Physics
/ quantum correlations
/ Radiation
/ repeated interactions
/ System dynamics
/ tensor network
/ Tensors
/ Thermalization (energy absorption)
2022
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Multipartite Correlations in Quantum Collision Models
by
Filippov, Sergey
in
collision model
/ Correlation
/ Homogenization
/ Kernels
/ Mathematical analysis
/ matrix product density operator
/ matrix product state
/ Operators (mathematics)
/ Perturbation
/ Physicists
/ Physics
/ quantum correlations
/ Radiation
/ repeated interactions
/ System dynamics
/ tensor network
/ Tensors
/ Thermalization (energy absorption)
2022
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Do you wish to request the book?
Multipartite Correlations in Quantum Collision Models
by
Filippov, Sergey
in
collision model
/ Correlation
/ Homogenization
/ Kernels
/ Mathematical analysis
/ matrix product density operator
/ matrix product state
/ Operators (mathematics)
/ Perturbation
/ Physicists
/ Physics
/ quantum correlations
/ Radiation
/ repeated interactions
/ System dynamics
/ tensor network
/ Tensors
/ Thermalization (energy absorption)
2022
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Journal Article
Multipartite Correlations in Quantum Collision Models
2022
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Overview
Quantum collision models have proved to be useful for a clear and concise description of many physical phenomena in the field of open quantum systems: thermalization, decoherence, homogenization, nonequilibrium steady state, entanglement generation, simulation of many-body dynamics, and quantum thermometry. A challenge in the standard collision model, where the system and many ancillas are all initially uncorrelated, is how to describe quantum correlations among ancillas induced by successive system-ancilla interactions. Another challenge is how to deal with initially correlated ancillas. Here we develop a tensor network formalism to address both challenges. We show that the induced correlations in the standard collision model are well captured by a matrix product state (a matrix product density operator) if the colliding particles are in pure (mixed) states. In the case of the initially correlated ancillas, we construct a general tensor diagram for the system dynamics and derive a memory-kernel master equation. Analyzing the perturbation series for the memory kernel, we go beyond the recent results concerning the leading role of two-point correlations and consider multipoint correlations (Waldenfelds cumulants) that become relevant in the higher-order stroboscopic limits. These results open an avenue for the further analysis of memory effects in collisional quantum dynamics.
Publisher
MDPI AG,MDPI
Subject
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