两参数SEE变换及其在求解微分方程中的应用

Ali Moazzam, Emad A. Kuffi, Zain Ul Abideen, Ayza Anjum
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引用次数: 1

摘要

转化在每一门科学中都扮演着重要得多的角色。本文探讨了SEE变换的两种参数形式,并给出了这两种参数SEE变换的基本性质。进一步给出了一些基本函数的变换函数及其时间导数规律。给出了两个参数SEE变换在求解微分方程中的应用。本文求解了一阶线性微分方程中的放射性衰变问题,该问题在核能工程中有广泛的应用。此外,梁挠曲问题的解决方法在工程领域具有广泛的应用前景。这些结果可以与其他拉普拉斯变换进行比较。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Two parametric SEE transformation and its applications in solving differential equations
Transformation plays a much more important role in every science. In this research article, two parametric forms of SEE transformation have been explored and the fundamental properties of two parametric SEE transformations have been shown. Furthermore, the transformed function of some fundamental functions and their time derivative rule has been shown. The application of two parametric SEE transformations in solving differential equations has been shown. The radioactive decay problem in first-order linear differential equations has been solved in this article which has large applications in nuclear energy engineering. Further, the solution to the beam deflection problem has been shown to have many applications in the engineering field. These results can be compared with other Laplace-type transformations.
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