Quantum correlations of a two-qubit system and the Aubry-Andr\'{e} chain in bosonic environments
He Wang, Liufang Xu, Jin Wang

TL;DR
This paper investigates how non-Markovian environments influence quantum correlations in two-qubit systems and Aubry-Andre9 chains, revealing mechanisms for protecting and understanding quantum entanglement dynamics in disordered and bosonic environments.
Contribution
It introduces a tensor network approach to analyze quantum correlations in bosonic reservoirs and explores phase-dependent entanglement behavior in Aubry-Andre9 chains with environmental coupling.
Findings
Non-Markovian effects extend quantum correlation survival time.
Entanglement rebirth occurs in non-Markovian dynamics.
Disordered environments can serve as buffers to protect quantum correlations.
Abstract
In this research, we analyze two models using the tensor network algorithm. The quantum correlations of a two-qubit system are first studied in different bosonic reservoirs. Both equilibrium and nonequilibrium scenarios are discussed. Non-Markovian effects can improve the survival time of the quantum correlations significantly and weaken the decoherence effect. Non-Markovian dynamics with existing memory can lead to entanglement rebirth in specific scenarios instead of the eventual entanglement decay or death seen in memoryless Markovian cases. The system reaches a steady state quickest in sub-Ohmic reservoirs and shows the most apparent non-Markovian behavior in super-Ohmic reservoirs. We not only study the impact of the environment on quantum correlations but also how to protect quantum correlations. Starting from a state in which the two ends are maximally entangled, a…
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Taxonomy
TopicsQuantum Information and Cryptography · Quantum Computing Algorithms and Architecture · Neural Networks and Reservoir Computing
