Relativistic Quantum Communication
Dominic Hosler

TL;DR
This thesis explores relativistic quantum communication near black holes, analyzing how acceleration and spacetime curvature affect classical and quantum information transfer, entanglement, and measurement precision.
Contribution
It introduces a comprehensive framework combining relativistic quantum field theory and information theory, analyzing communication and measurement in curved spacetime and non-inertial frames.
Findings
Classical communication remains finite near the horizon.
Quantum entanglement tends to zero at the horizon.
Dual rail encoding with NOON states enhances measurement precision.
Abstract
In this Ph.D. thesis, I investigate the communication abilities of non-inertial observers and the precision to which they can measure parametrized states. I introduce relativistic quantum field theory with field quantisation, and the definition and transformations of mode functions in Minkowski, Schwarzschild and Rindler spaces. I introduce information theory by discussing the nature of information, defining the entropic information measures, and highlighting the differences between classical and quantum information. I review the field of relativistic quantum information. We investigate the communication abilities of an inertial observer to a relativistic observer hovering above a Schwarzschild black hole, using the Rindler approximation. We compare both classical communication and quantum entanglement generation of the state merging protocol, for both the single and dual rail…
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Taxonomy
TopicsQuantum Information and Cryptography · Quantum Mechanics and Applications · Quantum Computing Algorithms and Architecture
