论文标题
带有多个通道的量子图的散射熵
Scattering entropies of quantum graphs with several channels
论文作者
论文摘要
在许多不同情况下，这项工作涉及量子图的散射熵。我们首先考虑了香农熵的情况，然后考虑了Rényi和Tsallis熵，它们分别足以研究独特的定量行为，例如纠缠和无Xtangive行为。我们描述了在存在几个顶点，边缘和导线的情况下与不同类型的量子图相关的许多结果。特别是，我们认为结果可以用作与量子图中传输相关的模型中的量词。
This work deals with the scattering entropy of quantum graphs in many different circumstances. We first consider the case of the Shannon entropy and then the Rényi and Tsallis entropies, which are more adequate to study distinct quantitative behavior such as entanglement and nonextensive behavior, respectively. We describe many results associated with different types of quantum graphs in the presence of several vertices, edges, and leads. In particular, we think the results may be used as quantifiers in models related to the transport in quantum graphs.
