Abstract
A dispersion-managed optical system with stepwise periodic variation of
dispersion is studied in a strong dispersion map limit in the framework of
the path-averaged Gabitov–Turitsyn equation.
The soliton solution is obtained by analytical and numerical iteration of
the path-averaged equation. An efficient numerical algorithm for finding a
DM soliton shape is developed. The envelope of soliton oscillating tails is
found to decay exponentially in time, and the oscillations are described by
a quadratic law.
© 2001 Optical Society of America
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