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Operational Independence and Operational Separability in Algebraic Quantum Mechanics

机译:代数量子力学中的运算独立性和运算可分离性

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Recently, new types of independence of a pair of C *- or W *-subalgebras of a C *- or W *-algebra have been introduced: operational C *- and W *-independence (Rédei and Summers, http://arxiv.org/abs/0810.5294, 2008) and operational C *- and W *-separability (Rédei and Valente, How local are local operations in local quantum field theory? 2009). In this paper it is shown that operational C *-independence is equivalent to operational C *-separability and that operational W *-independence is equivalent to operational W *-separability. Specific further sub-types of both operational C *- and W *-separability and operational C *- and W *-independence are defined and the problem of characterization of the logical interdependencies of the independence notions is raised.
机译:最近,C * -或W *的一对C * -或W * -子代数的新型独立性引入了-代数:可操作的C * -和W * -独立(Rédei和Summers,http://arxiv.org/abs/0810.5294, 2008年)和操作性C * -和W * -可分离性(Rédei和Valente,局部量子场论中的局部操作局部性如何?2009)。本文表明,可操作的C * 独立性等效于可操作的C * -可分性,可操作的W * -独立性是等价的与操作W * 的可分性有关。操作C * -和W * -可分离性以及操作C * -和W * 的其他特定子类型定义了独立,并提出了独立概念的逻辑相互依赖性的表征问题。

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