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首页> 外文期刊>Infinite dimensional analysis, quantum probability, and related topics >INDEPENDENCE AND MARKOVIANITY FOR STATES ON VON NEUMANN ALGEBRAS
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INDEPENDENCE AND MARKOVIANITY FOR STATES ON VON NEUMANN ALGEBRAS

机译:VON NEUMANN代数上的状态的独立性和马尔科夫性

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摘要

Several possible generalizations of the classical notion of markovianity are given for states defined on a von Neumann algebras generated on a triple of subalgebras. Their mutual relation is discussed in the particular case in which they mutually commute, and the generalization of the classical; time reversal theorem is proved. A structure theorem for a class of Markov chains is also proved.
机译:对于在三重子代数上生成的冯·诺伊曼代数上定义的状态,给出了马尔可夫性经典概念的几种可能的概括。在相互通勤的特定情况下讨论了它们之间的相互关系,并对经典进行了概括。时间逆定理得到证明。还证明了一类马尔可夫链的结构定理。

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