首页> 外文期刊>Journal of Physics, B. Atomic, Molecular and Optical Physics: An Institute of Physics Journal >Spatial solitons with the odd and even symmetries in (2+1)-dimensional spatially inhomogeneous cubic-quintic nonlinear media with transverse W-shaped modulation
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Spatial solitons with the odd and even symmetries in (2+1)-dimensional spatially inhomogeneous cubic-quintic nonlinear media with transverse W-shaped modulation

机译:具有横向W形调制的(2 + 1)维空间不均匀立方五次非线性介质中具有奇偶对称性的空间孤子

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We firstly investigate analytical spatial soliton solutions with the odd and even symmetries in (2+1)-dimensional spatially inhomogeneous cubic-quintic nonlinear media considering transverse W-shaped modulation. The power of localized states increases one by one along the line y = x when the soliton order number n increases. The stability analysis and numerical calculations show that stable fundamental solitons exist while higher order solitons are unstable in three nonlinear media, i.e. the defocusing cubic and focusing quintic nonlinear medium, focusing cubic and defocusing quintic nonlinear medium, and focusing cubic and focusing quintic nonlinear medium. While all solitons (even fundamental solitons) are unstable and ultimately decay into noise in the defocusing cubic and defocusing quintic nonlinear medium
机译:我们首先研究具有横向W形调制的(2 + 1)维空间不均匀立方五次非线性介质中具有奇数和偶数对称性的解析空间孤子解。当孤子阶数n增加时,局部状态的幂沿着y = x线一一增加。稳定性分析和数值计算表明,在三种非线性介质中,即散焦立方和聚焦五重非线性介质,聚焦立方和散焦五重非线性介质,聚焦立方和聚焦五重非线性介质,存在稳定的基本孤子,而高阶孤子则不稳定。虽然所有孤子(甚至是基本孤子)都是不稳定的,并最终在散焦立方和散焦五阶非线性介质中衰减为噪声

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