Semi-classical gravity phenomenology under the causal-conditional quantum measurement prescription
Yubao Liu, Haixing Miao, Yanbei Chen, Yiqiu Ma

TL;DR
This paper explores the phenomenology of semi-classical gravity in optomechanical systems under the causal-conditional quantum measurement prescription, highlighting how measurement influences gravitational effects on quantum states and correlations.
Contribution
It systematically studies SN theory signatures under the causal-conditional prescription and compares them with other prescriptions, revealing measurement-induced classical correlations via gravity.
Findings
Quantum measurement induces classical correlations between optical fields.
Distinct signatures of SN theory are identified under the causal-conditional prescription.
Comparison with other prescriptions clarifies the role of measurement in semi-classical gravity phenomenology.
Abstract
The semi-classical gravity sourced by the quantum expectation value of the matter's energy-momentum tensor will change the evolution of the quantum state of matter. This effect can be described by the Schroedinger-Newton (SN) equation, where the semi-classical gravity contributes a gravitational potential term depending on the matter quantum state. This state-dependent potential introduces the complexity of the quantum state evolution and measurement in SN theory, which is different for different quantum measurement prescriptions. Previous theoretical investigations on the SN-theory phenomenology in the optomechanical experimental platform were carried out under the so-called post/pre-selection prescription. This work will focus on the phenomenology of SN theory under the causal-conditional prescription, which fits the standard intuition on the continuous quantum measurement process.…
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Taxonomy
TopicsMechanical and Optical Resonators · Quantum Information and Cryptography · Quantum Mechanics and Applications
