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Defect solitons in parity-time symmetric superlattices with focusing saturable nonlinearity

机译:具有聚焦饱和非线性的奇偶时间对称超晶格中的缺陷孤子

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In this paper, we find that defect superlattice solitons (DSSs) exist at the defect site in one-dimensional optical superlattices with a parity-time (PT) symmetric potential and focusing saturable nonlinearity. We discuss the existence and stability of DSSs numerically and find that both the saturation parameter s and the defect strength s can affect the power, the existence and stable regions of solitons significantly. For given saturation parameters and defect strength epsilon (propagation constant mu), the power of DSSs increases with the increase (decrease) of mu (epsilon). For positive and zero defects, DSSs only exist in the semi-infinite band gap, whereas for negative defects, DSSs exist not only in the semi-infinite band gap but also in the first finite band gap. Besides, our numerical calculations show that when the saturation nonlinearity increases up to some level, the increasing rate of soliton power with mu is very fast and the stable regions of DSSs will become obviously narrow and eventually disappear with a decrease of epsilon for negative defects. (C) 2015 Elsevier B.V. All rights reserved.
机译:在本文中,我们发现缺陷超晶格孤子(DSSs)存在于具有奇偶时间(PT)对称电位和聚焦可饱和非线性的一维光学超晶格的缺陷部位。我们通过数值讨论了DSS的存在和稳定性,发现饱和参数s和缺陷强度s都可以显着影响孤子的功率,存在和稳定区域。对于给定的饱和度参数和缺陷强度ε(传播常数μ),DSSs的功率随μ(ε)的增加(减小)而增加。对于正缺陷和零缺陷,DSS仅存在于半无限带隙中,而对于负缺陷,DSS不仅存在于半无限带隙中,而且还存在于第一有限带隙中。此外,我们的数值计算表明,当饱和非线性度增加到一定水平时,μ的孤子功率的增加速度非常快,并且由于负缺陷,DSS的稳定区域将明显变窄,最终随着ε的减小而消失。 (C)2015 Elsevier B.V.保留所有权利。

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