2019
DOI: 10.1002/lpor.201900075
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Distributed Quantum Fiber Magnetometry

Abstract: Nitrogen-vacancy (NV) quantum magnetometers offer exceptional sensitivity and long-term stability. However, their use to date in distributed sensing applications, including remote detection of ferrous metals, geophysics, and biosensing, is limited due to the need to combine optical, microwave (MW), and magnetic excitations into a single system. Existing approaches have yielded localized devices but not distributed capabilities. In this study, a continuous system-in-a-fiber architecture is reported, which enabl… Show more

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Cited by 29 publications
(20 citation statements)
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“…The NV centers are susceptible to magnetic fields through the Zeeman effect yielding a magnetic field dependent electron spin resonance for the spin transitions from the mnormals=0 to the mnormals=±1 ground states, see Figure 1b. Zeeman splitting leads to a shift of the resonance frequencies f± of the spin transitions of NV centers as [ 23 ] f±Dnormalgs±γnormalNVB0where Dnormalgs2.87 GHz is the zero‐field splitting due to the spin–spin interaction at room temperature, γnormalNV=μnormalBgnormals/h28.024 GHz T −1 the gyromagnetic ratio with μ B the Bohr magneton, gnormals2.0028 the approximately isotropic g ‐factor, h the Planck constant, and B 0 the projection of the magnetic field on the corresponding NV axis. [ 24 ] Due to the Zeeman effect, the shift of the resonance frequencies from D gs is proportional to the magnetic field.…”
Section: Methodsmentioning
confidence: 99%
See 2 more Smart Citations
“…The NV centers are susceptible to magnetic fields through the Zeeman effect yielding a magnetic field dependent electron spin resonance for the spin transitions from the mnormals=0 to the mnormals=±1 ground states, see Figure 1b. Zeeman splitting leads to a shift of the resonance frequencies f± of the spin transitions of NV centers as [ 23 ] f±Dnormalgs±γnormalNVB0where Dnormalgs2.87 GHz is the zero‐field splitting due to the spin–spin interaction at room temperature, γnormalNV=μnormalBgnormals/h28.024 GHz T −1 the gyromagnetic ratio with μ B the Bohr magneton, gnormals2.0028 the approximately isotropic g ‐factor, h the Planck constant, and B 0 the projection of the magnetic field on the corresponding NV axis. [ 24 ] Due to the Zeeman effect, the shift of the resonance frequencies from D gs is proportional to the magnetic field.…”
Section: Methodsmentioning
confidence: 99%
“…Based on different approaches, recent works have focused on the development of prototypes that can enable the NV centers for industrial product applications. [18][19][20][21][22][23] Here, we demonstrate a fiber-integrated magnetometer based on NV centers in diamond. The compact design of the magnetic field sensor was achieved by using a single-mode fiber for the optical initialization of the NV centers and deploying a balanced detection scheme built up by two photodiodes positioned close to the diamond.…”
Section: Introductionmentioning
confidence: 99%
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“…, with the potential to be improved even further. Another exciting design for NV-based magnetometry is the distributed quantum fibre magnetometer, which allows for distributed magnetic sensing capabilities over extended lengths with a sensitivity of 63 ± 5 nT/ ̅̅ ̅ Hz √ per site [276].…”
Section: Quantum Optical Frequency Combsmentioning
confidence: 99%
“…Though these magnetometers commonly have a nT/ √ Hz [194,195] or pT/ √ Hz [196] limit of detection, they have a number of noteworthy applications due to the fact of their special features. For example, in Reference [197] the authors demonstrate distributed magnetic field sensing using a thermally drawn fiber with embedded photodiodes and a hollow waveguide containing fluid with diamond material having nitrogen-vacancy (NV) defects. This magnetometry method relies on the scanning of NV's in an oil droplet through a hollow-core fiber.…”
mentioning
confidence: 99%