Determining the exact solution to the partial differential equations has been one of the most important concerns of scientists in the various centuries. This paper applies the generalized exponential rational function method to a new extension of nonlinear Schrodinger equation. Many new analytical solutions are retrieved by choosing suitable coefficients of parameters under different family cases. Some important surfaces of results such as the imaginary part, the real part, and their modulus are also depicted with the help computational packet program. According to the results obtained in this paper, the method can be assumed to be a suitable tool in solving differential equations.

中文翻译：

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非线性薛定谔方程新扩展的一些新的精确解族

确定偏微分方程的精确解是几个世纪以来科学家最关心的问题之一。本文将广义指数有理函数方法应用于非线性薛定谔方程的一种新的推广。许多新的解析解是通过在不同的家庭情况下选择合适的参数系数来检索的。一些重要的结果曲面，如虚部、实部和它们的模数也用帮助计算包程序描述。根据本文获得的结果，可以假设该方法是求解微分方程的合适工具。