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The new admp-adé technique for the generalized emdenfowler equations

机译:广义emdenfowler方程的新admp-adé技术

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In this paper, the EmdenFowler equations are investigated by employing the Adomian decomposition method (ADM) and the Padé approximant. By using the new type of Adomian polynomials proposed by Randolph C. Rach in 2008, our obtained solution series converges much faster than the regular ADM solution of the same order. Meanwhile, we note that the solutions obtained by using the new ADMPadé technique have much higher accuracy and larger convergence domain than those obtained by using the regular ADM together with the Padé technique. Finally, comparison of our new obtained solutions are given with those existing exact ones graphically to illustrate the validity and the promising potential of the new ADMPadé technique for solving nonlinear problems.
机译:在本文中,通过使用Adomian分解方法(ADM)和Padé近似值研究EmdenFowler方程。通过使用Randolph C. Rach在2008年提出的新型Adomian多项式,我们获得的解决方案序列的收敛速度快于相同阶数的常规ADM解决方案。同时,我们注意到,与使用常规ADM和Padé技术一起获得的解决方案相比,使用新型ADMPadé技术获得的解决方案具有更高的精度和更大的收敛域。最后,将我们获得的新解决方案与现有的精确解决方案进行图形比较,以说明新的ADMPadé技术解决非线性问题的有效性和潜力。

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