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Computable generalization of fractional kinetics equation with special functions

机译:具有特殊功能的分数动力学方程的可计算概括

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The primarily object of this article is to derive the solutions of modified fractional kinetic equations (MFKEs) containing the incomplete Aleph functions by using the application of Elzaki and inverse Elzaki transforms and hereto we also established some novel results such as the Elzaki transform of well-known the Riemann–Liouville operator and the incomplete Aleph functions (IAFs). The solutions of modified FKEs discusses in this article can be utilized to figures out the variation of the chemical composition in our solar system. In this article, we also see that the character of thermonuclear function is presented in terms of the incomplete?-functions and many more special functions through some interesting corollaries. Finally, we established here a compact and easily figure out solutions in form of incomplete special functions and display the graphs of the obtained results in the end of this article to show the behavior of integral operator of fractional order on reaction rate of the particle. Furthermore, results holds here are also associated to the recent investigation of feasible astrophysical solutions of solar system problems. The derived results notify the known results more precisely.
机译:本文的主要目的是通过使用Elzaki和逆elzaki转换和赫雷托的应用来得出包含不完整的Aleph函数的修改的分数动力学方程(MFKE)的解。我们还建立了一些新的结果,例如elzaki转换已知riemann-liouville运算符和不完整的aleph功能(IAFS)。改进的FKES的解决方案在本文中讨论,可用于图示出太阳系中化学成分的变化。在本文中,我们还看到热核功能的特征在于不完整的? - 通过一些有趣的推论功能以及更多的特殊功能。最后,我们在此处建立了一个紧凑且易于弄清楚不完整特殊功能的形式的解决方案,并在本文末尾显示所获得的结果的图表,以显示分数序列对颗粒反应速率的整体算子的行为。此外,这里的结果也与最近对太阳系问题的可行的天体物理解决方案的研究有关。衍生结果更准确地通知已知结果。

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