Exploring holography with boundary fractal-like structures

In this paper, we study the holographic quantum error correcting code properties in different boundary fractal-like structures. We construct and explore different examples of the uberholographic bulk reconstruction corresponding to these structures in higher dimensions for Cantor-like sets, thermal states, and TT over bar -deformed conformal field theories. We show how the growth of the dimensionality of the system emphasizes the role of the Cantor set, due to the special bound naturally arising in this context.

Automated summary

This paper studies the properties of holographic quantum error correcting code in different boundary fractal-like structures. We construct and explore various examples of uberholographic bulk reconstruction corresponding to these structures in higher dimensional spaces for Cantor-like sets, thermal states, and TT over bar -deformed conformal field theories. We demonstrate how the growth of system dimensionality emphasizes the role of Cantor set, which is due to the special constraint naturally arising in this context.