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On the solution of the space-time fractional cubic nonlinear Schr?dinger equation

机译:时空分数阶立方非线性薛定ding方程的解

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摘要

The space–time fractional nonlinear Schr?dinger equation is studied based on the modified Riemann–Liouville derivative. The fractional mapping expansion method is used to find analytical solution of this model. We discuss the effects of the fractional differential order on theW-soliton and bright soliton solutions. The derived solutions show direct proportionality between soliton intensities and the value of the fractional order derivative.
机译:基于修正的Riemann-Liouville导数,研究了时空分数非线性薛定ding方程。分数映射展开法用于找到该模型的解析解。我们讨论分数阶微分对W孤子和亮孤子解的影响。导出的解表明孤子强度与分数阶导数的值之间成正比。

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