Modulation systems and methods in optical transceivers
US-2018227161-A1 · Aug 9, 2018 · US
US10382138B2 · US · B2
| Field | Value |
|---|---|
| Publication number | US-10382138-B2 |
| Application number | US-201815912852-A |
| Country | US |
| Kind code | B2 |
| Filing date | Mar 6, 2018 |
| Priority date | Mar 6, 2017 |
| Publication date | Aug 13, 2019 |
| Grant date | Aug 13, 2019 |
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Aspects of the present disclosure describe methods of generating an optimized set of constellation symbols for an optical transmission network wherein the optimized constellation is based on GMI cost and considers both fiber nonlinearity and linear transmission noise.
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The invention claimed is: 1. A computer implemented method of generating an optimized constellation for an optical fiber network including one or more optical channels, the method comprising: by the computer: receiving by the computer for one of the one or more optical channels, a target constellation X with assigned bit mapping and geometric shape, wherein X is taken from an N-dim signal constellation {X 1 ,X 2 , - - - ,X M } at a specified probability mass function (PMF) given by p(Xi), i∈{1,2, - - - ,M}; receiving by the computer for the one of the one or more optical channels, channel parameters for the one channel including fiber dispersion, nonlinearity coefficients, span length, noise figures, channel spacing and symbol baudrate; determining by the computer for the one of the one or more optical channels using the target constellation and the channel parameters, a received nonlinear signal-to-noise ratio (SNR) including both linear amplifier noise and modulation-dependent nonlinear noise; iteratively determining for the received nonlinear SNR, a generalized mutual information (GMI) cost function by generating random symbols from the target constellation X following a given PMF p(xi), the GMI determined according to the following relationship: R GMI = H ( X ) + ∑ i = 1 l o g 2 M 〈 log 2 [ b i ( j ) · L 1 ( j ) + ( 1 - b i ( j ) ) · L 0 ( j ) p y ( j ) ] 〉 , where bi(j)ε{0,1} denotes transmitted bits for jth symbol at ith bit and Py(j) is a probability of a received jth symbol Y(j), and operator <⋅> represents an arithmetic average over all a simulated symbol index j; L 0 and L 1 represent a bit likelihood (L) for the received jth symbol Y(j), which is determined according to the following relationship: L b , = 0 , 1 j ∑ x b i = 0 , 1 p ( y ( j ) | x b
with Low Density Parity Check [LDPC] codes · CPC title
Block codes (H04L1/0061, H04L1/0064 take precedence) · CPC title
Arrangements at the transmitter end · CPC title
Combination of different modulation schemes · CPC title
Modifications of the signal space to increase the efficiency of transmission, e.g. reduction of the bit error rate, bandwidth, or average power · CPC title
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