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首页> 外文期刊>Physica, D. Nonlinear phenomena >Modulational instability and moving gap soliton in Bose-Einstein condensation with Feshbach resonance management
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Modulational instability and moving gap soliton in Bose-Einstein condensation with Feshbach resonance management

机译:利用Feshbach共振管理的玻色-爱因斯坦凝聚中的调制不稳定性和运动间隙孤子

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摘要

We investigate the modulational instability of symmetric and asymmetric continuous wave solutions in Bose-Einstein condensates in optical lattices with Feshbach resonance managed atomic scattering length. The model is based oil a pair of averaged coupled mode Gross-Pitaevskii equations. We analyze the characteristics of the modulational instability in the form of typical dependence of the instability growth rate on the perturbation wavenumber and system's parameters. We have numerically solved the Coupled mode equations by using the split step Fourier method. Convincing agreement has been obtained between analytical and numerical results. Furthermore, the moving and stationary gap solitons in the first spectral gap of the optical lattices for the same amplitude but different phases in the presence and absence of the mean atomic scattering length tinder the Feshbach resonance management are also constructed.
机译:我们研究具有Feshbach共振管理原子散射长度的光学晶格中Bose-Einstein凝聚物中对称和非对称连续波解的调制不稳定性。该模型基于一对平均耦合模式Gross-Pitaevskii方程。我们以不稳定增长率对扰动波数和系统参数的典型依赖性的形式,分析了调制不稳定的特征。我们已经使用分步傅里叶方法在数值上求解了耦合模式方程。分析和数值结果之间已获得令人信服的一致。此外,还构造了在存在和不存在平均原子散射长度检测器Feshbach共振管理的情况下,在相同幅度但不同相位的光学晶格的第一光谱间隙中的运动和静止间隙孤子。

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