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Stability of moving gap solitons in linearly coupled Bragg gratings with cubic-quintic nonlinearity

机译:立方体非线性线性耦合布拉格光栅中移动间隙孤子的稳定性

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摘要

The existence and stability of moving gap solitons in coupled Bragg gratings with cubic-quintic nonlinearity are investigated. It is shown that the model supports two disjoint families of solitons, known as Type 1 and Type 2 solitons, which fill the entire bandgap. There exist symmetric and asymmetric moving gap solitons within each family of solitons. By means of systematic numerical stability analysis, the stability regions in the plane of the coefficient of quintic nonlinearity versus frequency have been identified. We have analyzed the effects and interplay of quintic nonlinearity, coupling coefficient, and velocity on the stability of solitons and the stability regions.
机译:研究了立式非线性耦合布拉格光栅中移动间隙孤子的存在和稳定性。 结果表明,该模型支持两个被称为1的孤子的两个不相交的系列,以及填充整个带隙的1型孤子。 在每个孤子家族中存在对称和不对称的移动间隙孤子。 通过系统的数值稳定性分析,已经鉴定了五思非线性系数与频率的系数平面中的稳定区域。 我们已经分析了五元非线性,耦合系数,耦合系数和速度对孤子稳定性的影响和相互作用和稳定性区域的影响。

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