Asymptotic measurement schemes for every observable of a quantum field theory
Christopher J. Fewster, Ian Jubb, Maximilian H. Ruep

TL;DR
This paper demonstrates that in quantum field theory, it is possible to asymptotically measure any local observable using specially constructed measurement schemes with fixed coupling regions.
Contribution
The authors construct explicit asymptotic measurement schemes for all local observables in quantum field theory with fixed compact coupling regions.
Findings
Measurement schemes exist for all local observables in QFT.
Asymptotic convergence of measurement schemes to target observables.
Construction of measurement schemes with fixed coupling regions.
Abstract
In quantum measurement theory, a measurement scheme describes how an observable of a given system can be measured indirectly using a probe. The measurement scheme involves the specification of a probe theory, an initial probe state, a probe observable and a coupling between the system and the probe, so that a measurement of the probe observable after the coupling has ceased reproduces (in expectation) the result of measuring the system observable in the system state. Recent work has shown how local and causal measurement schemes may be described in the context of model-independent quantum field theory (QFT), but has not addressed the question of whether such measurement schemes exist for all system observables. Here, we present two treatments of this question. The first is a proof of principle which provides a measurement scheme for every local observable of the quantized real linear…
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