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On weighted monotonicity inequalities and characterizations of the traces

机译:加权单调不等式和迹线的刻画

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摘要

Let τ be a faithful normal semi-finite trace on a von Neumann algebra M, τ is the extension of τ on the set of all (in general, unbounded) self-adjoint positive operators affiliated with M. We study inequalities of the form, where f, w are nonnegative real-valued functions, A and B are unbounded self-adjoint positive operators affiliated with algebra M such that A ≤ B. A new characterization of the traces related to these inequalities will be shown.
机译:令τ是von Neumann代数M上的忠实正态半有限迹,τ是τ在与M相关的所有(通常,无界)自伴随正算子的集合上的扩展。我们研究形式的不等式,其中f,w是非负实值函数,A和B是与代数M关联的无界自伴随正算子,使得A≤B。将显示与这些不等式有关的迹线的新描述。

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