An operator algebraic approach to black hole information

Operator (biology) Black hole (networking)
DOI: 10.1007/jhep02(2025)207 Publication Date: 2025-04-04T07:12:42Z
ABSTRACT
A bstract We present an operator algebraic perspective on the black hole information problem. For a after Page time that is entangled with early radiation we formulate version of puzzle well-posed in G → 0 limit. then give description recovery protocol terms von Neumann algebras using elements Jones index theory type II 1 subfactors. The subsequent evaporation and steps are represented by Jones’s basic construction, operation called canonical shift. central element our projection, which leads to entanglement swap implements quantum teleportation protocol. These aspects further elaborated microscopic model based I algebras. Finally, argue emergent III algebra shift may be interpreted as spacetime translation and, hence, at level “translation = teleportation”.
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