System and method for cable identification
US-12163855-B2 · Dec 10, 2024 · US
US9841349B2 · US · B2
| Field | Value |
|---|---|
| Publication number | US-9841349-B2 |
| Application number | US-201615382671-A |
| Country | US |
| Kind code | B2 |
| Filing date | Dec 18, 2016 |
| Priority date | Aug 3, 2016 |
| Publication date | Dec 12, 2017 |
| Grant date | Dec 12, 2017 |
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A method for distributedly measuring polarization transmission matrices of an optical fiber includes steps of: inputting a fully polarized pulse into the optical fiber with linear birefringence only; and demodulating polarization states of Rayleigh backscattered light at different points on the optical fiber from a pulse input end; after demodulating, dividing the polarization states of the Rayleigh backscattered light into Q groups in sequence, wherein every three polarization states are divided into one group; calculating a transmission matrix of Group N; and solving the equation set using a numerical analysis method for obtaining multiple solutions, and screening the multiple solutions according to characteristics of the polarization transmission matrix, wherein each time of screening provides a unique solution M x (N) of the equation set; continually updating M A values for iteration, so as to obtain the distribution of polarization transmission matrices of the optical fiber.
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What is claimed is: 1. A method for distributedly measuring polarization transmission matrices of an optical fiber, comprising steps of: inputting a fully polarized pulse into the optical fiber with linear birefringence only; and demodulating polarization states of Rayleigh backscattered light at different points on the optical fiber from a pulse input end; after demodulating, dividing the polarization states of the Rayleigh backscattered light into Q groups in sequence, wherein every three polarization states are divided into one group; calculating the transmission matrix of Group N, defining polarization transmission matrices corresponding to a segment from (3N−3)Δz to (3N−2)Δz, a segment from (3N−2)Δz to (3N−1)Δz, and a segment from (3N−1)Δz to (3N)Δz as M 3N-2 , M 3N-1 and M 3N , wherein due to slow changes of principle polarization axes of the optical fiber, M 3N-2 =M 3N-1 =M 3N =M x (N), so that M x (N) is the transmission matrix of the Group N; wherein, Δz is a pulse width, N is a positive integer from 1 to Q; and listing an equation set: { S B 0 ( 3 N - 2 ) = M A · M x 2 ( N ) · M A · S i n S B 0 ( 3 N - 1 ) = M A · M x 4 ( N ) · M A · S i n S B 0 ( 3 N ) = M A · M x 6 ( N ) · M A · S i n wherein in the equation set: M A =M 3N-3 ·M 3N-4 . . . M 2 ·M 1 =M x 3 ( N− 1) . . . M x 3 (1); s in is a polarization state of an input lightwave; S B 0 (3N−2) is a polarization state backscattered from a point (3N−2) Δz and received at the point 0; S B 0 (3N−1) is a polarization state backscattered from a point (3N−1) Δz and received at the point 0; S B 0 (3N) is a polarization state backscattered from a point (3N) Δz and received at the point 0; and solving the equation set using a numerical analysis method in order to obtain multiple solutions, and screening the multiple solutions according to the characteristics of the polarization transmission matrix, wherein each time of screening provides a unique solution M x (N) of the equation set; continually updating M A values
Reflectometers dealing with polarisation · CPC title
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