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首页> 外文期刊>Universal Journal of Applied Mathematics >Methods for Arriving at Numerical Solutions for Equations of the Type (k+3) & (k+5) Bi-quadratic's Equal to a Bi-quadratic (For Different Values of k)
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Methods for Arriving at Numerical Solutions for Equations of the Type (k+3) & (k+5) Bi-quadratic's Equal to a Bi-quadratic (For Different Values of k)

机译:(k + 3)和(k + 5)双二次型等于双二次型的方程的数值解的求解方法(对于k的不同值)

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摘要

Different authors have done analysis regarding sums of powers (Ref. no. 1,2 & 3), but systematic approach for solving Diophantine equations having sums of many bi-quadratics equal to a quartic has not been done before. In this paper we give methods for finding numerical solutions to equation (A) given above in section one. Next in section two, we give methods for finding numerical solutions for equation (B) given above. It is known that finding parametric solutions to biquadratic equations is not easy by conventional method. So the authors have found numerical solutions to equation (A) & (B) using elliptic curve theory.
机译:不同的作者已经完成了关于幂和的分析(参考文献1,2和3),但是以前尚未完成系统的求解Diophantine方程的方法,该方程具有多个等于一个四次方程的双二次方程。在本文中,我们提供了找到第一节中给出的方程(A)的数值解的方法。接下来,在第二部分中,我们给出了找到上述方程(B)的数值解的方法。众所周知,用常规方法很难找到双二次方程的参数解。因此,作者使用椭圆曲线理论找到了方程(A)和(B)的数值解。

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