Complementary recovery in holographic codes is shown to be equivalent to preservation of Connes cocycle flow, and this holds for AdS Klein-Gordon fields in boundary diamonds and bulk wedges.
Concise lectures on selected topics of von Neumann algebras
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abstract
A breakthrough took place in the von Neumann algebra theory when the Tomita-Takesaki theory was established around 1970. Since then, many important issues in the theory were developed through 1970's by Araki, Connes, Haagerup, Takesaki and others, which are already very classics of the von Neumann algebra theory. Nevertheless, it seems still difficult for beginners to access them, though a few big volumes on the theory are available. These lecture notes are delivered as an intensive course in 2019, April at Department of Mathematical Analysis, Budapest University of Technology and Economics. The course was aimed at giving a fast track study of those main classics of the theory, from which people gain an enough background knowledge so that they can consult suitable volumes when more details are needed.
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Algebraic approach to spacetime bulk reconstruction
Complementary recovery in holographic codes is shown to be equivalent to preservation of Connes cocycle flow, and this holds for AdS Klein-Gordon fields in boundary diamonds and bulk wedges.