Exact soliton solution of the nonlinear Schrödinger equation is achieved in the Dispersion-managed soliton system based
on a numerical averaging scheme, so the simulation results show that it can traverse great long distances stably. By the
Split-step Fourier Method, we simulate soliton evolution in the Dispersion-managed soliton system. We analyze pulse
difference between two kinds of dispersion maps, find that differences in pulse shape of one period and in pulse width
are very apparent, but the period of pulse width's change is the same.
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