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arXiv physics/9803013physics.optics
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色散情况下的Thirring孤子

Thirring Solitons in the presence of dispersion

Alan R Champneys, Boris A Malomed, Mark J friedman

摘要:

本文研究了色散或衍射对非线性光纤中零速孤子的影响。数值计算表明,零色散/零衍射时的Thirring孤子由三个孤立的孤子分支以有限的间隔分开。在间隙内,存在无限多孤子分支。因此,Thirring孤子在结构上是不稳定的。在另一个参数区域(远离Thirring极限),孤子处处存在.

英文摘要:

The effect of dispersion or diffraction on zero-velocity solitons is studied for the generalized massive Thirring model describing a nonlinear optical fiber with grating or parallel-coupled planar waveguides with misaligned axes. The Thirring solitons existing at zero dispersion/diffraction are shown numerically to be separated by a finite gap from three isolated soliton branches. Inside the gap, there is an infinity of multi-soliton branches. Thus, the Thirring solitons are structurally unstable. In another parameter region (far from the Thirring limit), solitons exist everywhere.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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