2006
DOI: 10.1016/j.optcom.2006.02.046
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Residual stress profiles in optical fibers determined by the two-waveplate-compensator method

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Cited by 18 publications
(7 citation statements)
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“…1 suggests that the core index decreases with the number of scanning cycles, which is consistent with the reported results [5]- [7], [12]- [14]. It is known that the manufacturing process of a conventional telecommunication SMF usually leaves a fairly large compressive stress in the core of the fiber and a small tensile stress in the cladding area close to the core [28]. When the fiber is irradiated with CO 2 -laser pulses, the stress in the core is relaxed by the intense heating effect, which results in a decrease in the refractive index of the core at the point of irradiation [12], [13].…”
Section: Lpfg Written In Conventional Smfsupporting
confidence: 88%
“…1 suggests that the core index decreases with the number of scanning cycles, which is consistent with the reported results [5]- [7], [12]- [14]. It is known that the manufacturing process of a conventional telecommunication SMF usually leaves a fairly large compressive stress in the core of the fiber and a small tensile stress in the cladding area close to the core [28]. When the fiber is irradiated with CO 2 -laser pulses, the stress in the core is relaxed by the intense heating effect, which results in a decrease in the refractive index of the core at the point of irradiation [12], [13].…”
Section: Lpfg Written In Conventional Smfsupporting
confidence: 88%
“…In a fiber with an azimuthally symmetric axial stress distribution, a single radial profile fully characterizes the stress. In this case, the axial stress profile can be calculated from the inverse Abel transform of a retardation measurement [15][16][17][18][19][20]. For fibers with azimuthally asymmetric axial stress distributions, a full cross-sectional distribution is required to characterize the stress.…”
Section: Introductionmentioning
confidence: 99%
“…Both use Fourier theory. In the first algorithm we expand R(y) in Fourier series and compute the inverse Abel transform to obtain C(r) based on [10]. For the second algorithm, we propose to expand the expected result C(r) in Fourier series and compute the forward Abel transform to obtain the measured retardance [11].…”
Section: Inverse Abel Transform Algorithms To Determine the Radial Profile Of The Photoelastic Coefficient Of Glass Optical Fibers 1 Intrmentioning
confidence: 99%