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Heisenberg limit for detecting vacuum birefringence

N. Ahmadiniaz, T. E. Cowan, R. Sauerbrey, U. Schramm, Hans-Peter Schlenvoigt, R. Schützhold

2020Physical review. D/Physical review. D.21 citationsDOIOpen Access PDF

Abstract

Quantum electrodynamics predicts the vacuum to behave as a nonlinear medium, including effects such as birefringence. However, for experimentally available field strengths, this vacuum polarizability is extremely small and thus very hard to measure. In analogy to the Heisenberg limit in quantum metrology, we study the minimum requirements for such a detection in a given strong field (the pump field). Using a laser pulse as the probe field, we find that its energy must exceed a certain threshold depending on the interaction time. However, a detection at that threshold, i.e., the Heisenberg limit, requires highly nonlinear measurement schemes---while for ordinary linear-optics schemes, the required energy (Poisson or shot noise limit) is much larger. Finally, we discuss several currently considered experimental scenarios from this point of view.

Topics & Concepts

Heisenberg limitPhysicsField (mathematics)Quantum metrologyQED vacuumLimit (mathematics)BirefringenceMeasure (data warehouse)Vacuum energyQuantum mechanicsMetrologyQuantumOpticsStatistical physicsQuantum technologyQuantum informationComputer scienceOpen quantum systemMathematicsMathematical analysisQuantum networkPure mathematicsDatabaseCold Atom Physics and Bose-Einstein CondensatesMechanical and Optical ResonatorsQuantum Electrodynamics and Casimir Effect
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