关于Tsallis型非对称熵的若干研究

基于Tsallis熵和非对称熵,本文提出了Tsallis型非对称熵,该熵推广了Tsallis熵和非对称熵,证明了最大的Tsallis型非对称熵原理,并且从该原理中可以获得比Tsallis熵及非对称熵原理更多的分布,从而说明该原理的有用性.     

序列效应代数分割的统一(r,s)-相对熵（英文）

本文引进并研究序列效应代数分割的统一(r,s)-相对熵,建立它的一些重要性质.同时我们比较序列效应代数上分割的香农相对熵和统一(r,s)-相对熵.最后,我们给出量子测量的实例和图示说明我们的结果以及它的实际意义.     

Mutual Information and Relative Entropy of Sequential Effect Algebras

In this paper, we introduce and investigate the mutual information and relative entropy on the sequential effect algebra, we also give a comparison of these mutual information and relative entropy with the classical ones by the venn diagrams. Finally, a nice example shows that the entropies of sequential effect algebra depend extremely on the order of its sequential product.