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Entropy of Partitions on Sequential Effect Algebras 被引量:1
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作者 汪加梅 武俊德 CHO Minhyun 《Communications in Theoretical Physics》 SCIE CAS CSCD 2010年第3期399-402,共4页
By using the sequential effect algebra theory, we establish the partitions and refinements of quantum logics and study their entropies.
关键词 sequential effect algebra Boolean algebra ENTROPY
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Mutual Information and Relative Entropy of Sequential Effect Algebras 被引量:1
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作者 汪加梅 武俊德 Cho Minhyung 《Communications in Theoretical Physics》 SCIE CAS CSCD 2010年第8期215-218,共4页
In this paper,we introduce and investigate the mutual information and relative entropy on the sequentialeffect algebra,we also give a comparison of these mutual information and relative entropy with the classical ones... In this paper,we introduce and investigate the mutual information and relative entropy on the sequentialeffect algebra,we also give a comparison of these mutual information and relative entropy with the classical ones by thevenn diagrams.Finally,a nice example shows that the entropies of sequential effect algebra depend extremely on theorder of its sequential product. 展开更多
关键词 sequential effect algebra mutual information relative entropy
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The Average Value Inequality in Sequential Effect Algebras 被引量:2
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作者 Jun SHEN Jun De WU 《Acta Mathematica Sinica,English Series》 SCIE CSCD 2010年第5期831-836,共6页
A sequential effect algebra (E, 0, 1, ,o) is an effect algebra on which a sequential product o with certain physics properties is defined; in particular, sequential effect algebra is an important model for studying... A sequential effect algebra (E, 0, 1, ,o) is an effect algebra on which a sequential product o with certain physics properties is defined; in particular, sequential effect algebra is an important model for studying quantum measurement theory. In 2005, Gudder asked the following problem: If a, b E (E, 0, 1, , o) and a⊥b and a o b⊥a o b, is it the case that 2(a o b) ≤ a2 b2 ? In this paper, we construct an example to answer the problem negatively. 展开更多
关键词 effect algebras sequential effect algebras average value inequality
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