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Ultra-long distance soliton transmission: putting fiber nonlinearity to work

机译:超长距离孤子传输:将纤维非线性放入工作

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The author discusses how the soliton owes its very existence to fiber nonlinearity. As a pulse self-trapped in time, it is able to resist a great many effects, such as chromatic dispersion and polarization dispersion, that are highly destructive of ordinary ("linear") pulses. It is extremely robust in this regard. The transmission line picks the soliton out of whatever reasonable pulse is launched into it, and discards the residue as dispersive wave radiation. In a line with amplifiers, the soliton tends to propagate stably over an indefinitely long distance. For the soliton in a broad-band transmission line, however, one optical frequency is as good as another. This indifference to optical frequency makes it relatively easy for spontaneous emission, by way of the nonlinear term, to change the soliton's frequency, and hence to change its velocity. The resultant random spread in pulse arrival times, known as the Gordon-Haus effect, tends to limit the maximum allowable bit-rate for error-free transmission.
机译:作者讨论了孤子如何归功于纤维非线性的存在。作为脉冲在时间上自捕获,它能够抵抗大量效果,例如色散和偏振分散,这是普通的(“线性”)脉冲的高度破坏性。在这方面非常强大。传输线从出于何种合理的脉冲中拾取孤子,并将残留物丢弃为分散波辐射。在具有放大器的线中,孤子倾向于在无限距离上稳定地传播。然而,对于宽带传输线中的孤子,一个光学频率与另一个光学频率一样好。这种对光学频率的漠直管使自发发射相对容易,以通过非线性术语来改变孤子频率,从而改变其速度。由此产生的随机扩散在脉冲到达时间,称为Gordon-Haus效应,倾向于限制无差错传输的最大允许比特率。

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