Quantum speed limit time for a two-qubit system interacting with independent and common reservoirs
We study the quantum speed limit time for a two-qubit system interacts with indepen- dent and common reservoir. The system is initially prepared in a class of X-structure density matrix, namely the extended Werner-like states (EWL). We demonstrate that when reservoir enters to the non-Markovian regi...
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creator | Behzadi, N Ektesabi, A Ahansaz, B Faizi, E |
description | We study the quantum speed limit time for a two-qubit system interacts with
indepen- dent and common reservoir. The system is initially prepared in a class
of X-structure density matrix, namely the extended Werner-like states (EWL). We
demonstrate that when reservoir enters to the non-Markovian regime, the quantum
speed limit time de- crease more sharply in a common reservoir than independent
reservoirs. |
doi_str_mv | 10.48550/arxiv.1702.03982 |
format | Article |
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indepen- dent and common reservoir. The system is initially prepared in a class
of X-structure density matrix, namely the extended Werner-like states (EWL). We
demonstrate that when reservoir enters to the non-Markovian regime, the quantum
speed limit time de- crease more sharply in a common reservoir than independent
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indepen- dent and common reservoir. The system is initially prepared in a class
of X-structure density matrix, namely the extended Werner-like states (EWL). We
demonstrate that when reservoir enters to the non-Markovian regime, the quantum
speed limit time de- crease more sharply in a common reservoir than independent
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indepen- dent and common reservoir. The system is initially prepared in a class
of X-structure density matrix, namely the extended Werner-like states (EWL). We
demonstrate that when reservoir enters to the non-Markovian regime, the quantum
speed limit time de- crease more sharply in a common reservoir than independent
reservoirs.</abstract><doi>10.48550/arxiv.1702.03982</doi><oa>free_for_read</oa></addata></record> |
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title | Quantum speed limit time for a two-qubit system interacting with independent and common reservoirs |
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