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Akhmediev breathers, Ma solitons and general breathers from rogue waves: A case study in Manakov system

机译:来自流氓海浪的akhmediev呼吸,ma孤子和一般呼吸:   马纳科夫系统的案例研究

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摘要

We present explicit forms of general breather (GB), Akhmediev breather (AB),Ma soliton (MS) and rogue wave (RW) solutions of the two component nonlinearSchr\"{o}dinger (NLS) equation, namely Manakov equation. We derive thesesolutions through two different routes. In the forward route we first constructa suitable periodic envelope soliton solution to this model from which wederive GB, AB, MS and RW solutions. We then consider the RW solution as thestarting point and derive AB, MS and GB in the reverse direction. The secondapproach has not been illustrated so far for the two component NLS equation.Our results show that the above rational solutions of the Manakov system can bederived from the standard scalar nonlinear Schr\"{o}dinger equation with amodified nonlinearity parameter. Through this two way approach we establish abroader understanding of these rational solutions which will be of interest ina variety of situations.
机译:我们提出了两种形式的非线性Schr \ dinger(NLS)方程即Manakov方程的一般通气(GB),Akhmediev通气(AB),Ma孤子(MS)和流浪(RW)解的显式形式。通过两条不同的路径推导这些解,在正向路由中,我们首先针对该模型构造一个合适的周期包络孤子解,从中推导GB,AB,MS和RW解,然后将RW解作为起点,并推导AB,MS和GB结果表明,Manakov系统的上述有理解可以从具有修正非线性的标准标量非线性Schr \“ {o} dinger方程派生而来。参数。通过这两种方法,我们建立了国外对这些合理解决方案的理解,这将在各种情况下引起人们的兴趣。

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