ECOC 1975 - ECOC 2013
ECOC 1975 - ECOC 2013
ECOC 1975 - ECOC 2013
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171<br />
RANDOM CODING FOR DIGITAL OPTICAL SYSTEMS<br />
C. Game & A. Jessop<br />
Introduction<br />
The choice of a transmission code is a compromise between producing a<br />
signal which is easily regenerable against one which maximizes repeater<br />
spacing. The code should also provide an independent means of measuring<br />
the binary bit error rate. Over the years wire line systems have evolved<br />
that employ line codes which produce a signal having adequate timing<br />
information for wide-band (low Q) timing extraction circuits and which<br />
can be transmitted by a system with low-frequency limitations. Optical<br />
fibre systems, while retaining the same need for simple and cheap timing<br />
extraction circuits, do not have the same low-frequency limitations.<br />
Wire line systems avoid low frequencies to obviate the need to equalize<br />
cable down to low frequencies, to facilitate the protection of equipment<br />
from surges and to facilitate power feeding and supervision over the<br />
same cable as the signal. These restrictions do not apply to optical<br />
fibre systems, the low frequency limitation being one of a.c. coupling<br />
within the repeater. The implications of this difference and those listed<br />
below should be investigated before choosing a line code for optical systems<br />
Factors Affecting Choice of Code for Optical Systems<br />
Choosing a code involves consideration of the following:<br />
(a) means of limiting the laser mean pulse density<br />
(b) spectrum manipulation (e.g. elimination of d.c. content)<br />
(c) repeater timing information<br />
(d) in-traffic error monitoring at terminals<br />
(e) location of faulty repeaters<br />
(f) data transparency<br />
(g) code re-frame time if applicable<br />
(h) efficient use of information capacity<br />
(i) general simplicity of repeater<br />
(j) non-linearity of source and detector<br />
(k) dispersion in the fibre (pulse broadening)<br />
This paper shows that all the requirements above can be met by the use<br />
of scrambled binary as line code except for point (d) which can be met<br />
by a little added redundancy. Whether or not point (e) needs to be met<br />
depends on whether in-traffic location of a failing repeater is a<br />
requirement. For an optical fibre system with negligible pulse broadening<br />
the maximum repeater spacing is obtained with a binary system whether the<br />
source is peak or mean power limited. This is because the increase in<br />
signal-to-noise ratio due to reduced bandwidth by increasing the code<br />
radix is more than offset by transmitting less power per level. If pulse<br />
broadening is significant t.hen a higher radix code could maximise repeater<br />
spacings. However. progressive improvements in optical fibre attenuation<br />
have usually been accompanied by reduction in dispersion; with currently<br />
available multimode fibres transmission is mainly attenuation limited for<br />
speeds up to 140 Mbit/s.<br />
C. Game & A. Jessop are with STL Ltd., Harlow, Essex, UK.