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首页> 外文期刊>Physical review, E. Statistical physics, plasmas, fluids, and related interdisciplinary topics >Numerical simulation of blow-up solutions of the vector nonlinear Schrodinger equation - art. no. 036701
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Numerical simulation of blow-up solutions of the vector nonlinear Schrodinger equation - art. no. 036701

机译:向量非线性薛定inger方程爆破解的数值模拟-艺术没有。 036701

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We present numerical simulations of blow-up solutions of the vector nonlinear Schrodinger equation, which arises as the subsonic limit of the vectorial Zakharov system in plasma physics. In the course of our calculations, we observed the phenomenon of splitting of the solution profile. To capture the structure of the solution, we developed a new dynamic mesh refinement method based on the iterative grid distribution method introduced by Ren and Wang [J. Comput. Phys. 159, 246 (2000)]. We also applied this method to study the time dispersion nonlinear Schrodinger equation that describes the propagation of ultrashort pulses in a dispersive medium. [References: 27]
机译:我们提供了矢量非线性Schrodinger方程爆破解的数值模拟,该方程是等离子体物理中矢量Zakharov系统的亚音速极限。在我们的计算过程中,我们观察到了溶液轮廓分裂的现象。为了捕获解决方案的结构,我们根据Ren和Wang提出的迭代网格分布方法开发了一种新的动态网格细化方法。计算物理159,246(2000)]。我们还应用此方法研究了时间色散非线性Schrodinger方程,该方程描述了超短脉冲在色散介质中的传播。 [参考:27]

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