Machine learning study of the relationship between the geometric and entropy discord
Qin-Sheng Zhu, Xiao-Yu Li, Ming-Zheng Zhu, Yi-Ming Huang, Hao Wu, and, Shao-Yi Wu

TL;DR
This paper uses machine learning to explore the relationship between geometric and entropy discord in quantum systems, revealing insights into quantum correlations through neural network modeling.
Contribution
It introduces a neural network approach to connect different quantum correlation measures, specifically Rènyi and geometric discord, in open quantum systems.
Findings
Machine learning effectively models the relationship between quantum discord measures.
The neural network reveals similarities and differences between Rènyi and geometric discord.
Results demonstrate the utility of ML in quantum correlation analysis.
Abstract
As an important resource to realize quantum information, quantum correlation displays different behaviors, freezing phenomenon and non-localization, which are dissimilar to the entanglement and classical correlation, respectively. In our setup, the ordering of quantum correlation is represented for different quantization methods by considering an open quantum system scenario. The machine learning method (neural network method) is then adopted to train for the construction of a bridge between the R\`{e}nyi discord () and the geometric discord (Bures distance) for form states. Our results clearly demonstrate that the machine learning method is useful for studying the differences and commonalities of different quantizing methods of quantum correlation.
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Taxonomy
TopicsQuantum Computing Algorithms and Architecture · Advanced Thermodynamics and Statistical Mechanics · Quantum Mechanics and Applications
