1986
DOI: 10.1049/el:19860037
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Bias reduction by polarisation dispersion in the fibre-optic gyroscope

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Cited by 33 publications
(9 citation statements)
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“…11, when input fiber is present, errors ψ 2;3 are anyway considerably reduced by PZ-coil, but there is one special condition of their radical suppression to an arbitrary small level, as was expected in Ref. 10. This condition has a simple form:…”
Section: Polarization Errors In Fiber Loop Interferometermentioning
confidence: 74%
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“…11, when input fiber is present, errors ψ 2;3 are anyway considerably reduced by PZ-coil, but there is one special condition of their radical suppression to an arbitrary small level, as was expected in Ref. 10. This condition has a simple form:…”
Section: Polarization Errors In Fiber Loop Interferometermentioning
confidence: 74%
“…Moreover, although ψ 1 ∼ ε 2 , it could be effectively suppressed by FLI polarizer. For this purpose, several FLI schemes were suggested using an additional hi-bi optical element before or after the polarizer 10 for input x-and y-waves total decoherence, which should lead to ψ 2;3 ¼ 0. We further assume that it is hi-bi input fiber before the polarizer, although it also could be a protonexchanged input waveguide of integrated optic chip (IOC).…”
Section: Polarization Errors In Fiber Loop Interferometermentioning
confidence: 99%
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“…Methods based on polarization controlling were unusually used for bias drift reduction [15][16][17][18][19]. In addition, it is also possible for reducing bias drift without changing optical components of the IFOG.…”
Section: Introductionmentioning
confidence: 99%
“…In the development of navigation grade IFOG, it is necessary to pay attention to the birefringence induced polarization non-reciprocity caused by the considerable influence of imperfect polarization characteristics between constitutive optical components on the bias stability [3]. The related theories have been well established and many solutions have been suggested utilizing a polarizer with the common input/output port of the Sagnac closed loop [4][5][6]. Intensity-typed phase error due to the interference between the main polarization mode and the crosscoupled secondary polarization mode is bounded by the value proportional to the square of the amplitude extinction coefficient of the polarizer as follows [7], 2 2 ε ρ φ r e < Δ (1) where   is intensity-typed phase error due to the polarization cross-coupling,  is the amplitude extinction coefficient of the polarizer,  r 2 is the intensity ratio of the cross-coupled mode to the main polarization mode.…”
Section: Introductionmentioning
confidence: 99%