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Thermal entanglement and lower bound of the geometric discord for a two-qutrit system with linear coupling and nonuniform external magnetic field

机译:具有线性耦合和非均匀外部磁场的双Qutrit系统的热缠结和下限

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摘要

The effects of temperature and linear coupling constant on the lower bound of the geometric discord and negativity of a qutrit-qutrit system in Heisenberg model with (and without) parallel and antiparallel external magnetic fields have been investigated. We show that the lower bound of the geometric discord and negativity are about zero for negative linear coupling constant in parallel magnetic fields, while they are nonzero in the finite antiparallel magnetic fields. For negative linear coupling constant, as temperature increases, bothmeasures become zero faster than in the case of positive linear coupling constant in antiparallel magnetic fields.
机译:研究了温度和线性耦合常数对Heisenberg模型的几何不合和系统的几何不和谐系统的下限,并进行了平行和反平行的外部磁场。 我们表明,对于平行磁场中的负线性耦合常数,几何不和谐和消极性的下限为零,它们是在有限的反平行磁场中的非零。 对于负线性耦合常数,随着温度升高,两种速度比反平行磁场中的正线性耦合恒定的情况更快。

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