2005
DOI: 10.1364/ao.44.005206
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Frequency-estimation-based signal-processing algorithm for white-light optical fiber Fabry–Perot interferometers

Abstract: A novel signal-processing algorithm based on frequency estimation of the spectrogram of single-mode optical fiber Fabry-Perot interferometric sensors under white-light illumination is described. The frequency-estimation approach is based on linear regression of the instantaneous phase of an analytical signal, which can be obtained by preprocessing the original spectrogram with a bandpass filter. This method can be used for a relatively large cavity length without the need for spectrogram normalization to the s… Show more

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Cited by 109 publications
(53 citation statements)
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“…The low frequency component is mainly due to the DC offset in the reflection spectrum. A band pass filter is able to efficiently separate the fiber cavity signal from the lower frequency signal and higher frequency harmonics [171]. Finite impulse response (FIR) filters were selected due to the linear phase response to the frequency.…”
Section: Signal Analysis 331 Single-cavity Sensormentioning
confidence: 99%
“…The low frequency component is mainly due to the DC offset in the reflection spectrum. A band pass filter is able to efficiently separate the fiber cavity signal from the lower frequency signal and higher frequency harmonics [171]. Finite impulse response (FIR) filters were selected due to the linear phase response to the frequency.…”
Section: Signal Analysis 331 Single-cavity Sensormentioning
confidence: 99%
“…Non-constant phase-induced OPD demodulation jumps To interrogate a low-finesse FP sensor, the phase of the periodic fringe pattern is measured at either a fraction or all of the sampling points in the spectrogram [20,21,22,23]. This interference spectrum is represented by S(k)  cos[Φ(k)], where k=2π/λ is the optical wavenumber, λ is the wavelength, Φ(k) is the total interferogram phase which is expressed as Φ(k) = k  OPD + φ 0 , where φ 0 is an additional phase term caused by beam reflection and propagation [19,24].…”
Section: Sensor Signal Processing and The Total Phase Approachmentioning
confidence: 99%
“…This interference spectrum is represented by S(k)  cos[Φ(k)], where k=2π/λ is the optical wavenumber, λ is the wavelength, Φ(k) is the total interferogram phase which is expressed as Φ(k) = k  OPD + φ 0 , where φ 0 is an additional phase term caused by beam reflection and propagation [19,24]. In traditional OPD-based demodulation, the additional phase term φ 0 is usually assumed to be constant during measurement process and needs to be pre-calibrated [21,22]. However, physical changes in IFPI sensors can cause this term to vary during measurement (as discussed in Section 3.3.1, and in Ref [19,24] The SMS-IFPI sensors were typically interrogated using a swept-laser interrogation system (Micron Optics Si-720) over a spectral range of 1520-1570nm with spectral resolution of 2.5pm, dynamic range of 70dB, and a scanning rate of 0.5Hz.…”
Section: Sensor Signal Processing and The Total Phase Approachmentioning
confidence: 99%
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“…White-light interferometry [7], in which the interferometer is illuminated either by a broadband optical source or a wavelength-tunable laser and its reflected spectrum is analyzed, has shown promising advantages over other interrogation counterparts in terms of demodulation accuracy, absolute measurement and immunity to optical power instability. In order to make accurate and reliable measurements, the sensor spectrum needs to be characterized carefully, some advanced signal processing algorithms have been developed to this end [7][8][9]. While it is well understood that the demodulation error scales with noise power in the spectrum [10], the demand for high fringe visibility becomes crucial, especially if a multimode fiber (MMF) is used for excitation.…”
Section: Introductionmentioning
confidence: 99%