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A new Euler scheme based on harmonic-polygon approach for solving first order ordinary differential equation

机译:一种基于谐波 - 多边形方法的新型欧拉方案,用于求解一阶常微分方程

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There are many benefits to improve Euler scheme for solving the Ordinary Differential Equation Problems. Among the benefits are simple implementation and low-cost computational. However, the problem of accuracy in Euler scheme persuade scholar to use complex method. Therefore, the main purpose of this research are show the construction a new modified Euler scheme that improve accuracy of Polygon scheme in various step size. The implementing of new scheme are used Polygon scheme and Harmonic mean concept that called as Harmonic-Polygon scheme. This Harmonic-Polygon can provide new advantages that Euler scheme could offer by solving Ordinary Differential Equation problem. Four set of problems are solved via Harmonic-Polygon. Findings show that new scheme or Harmonic-Polygon scheme can produce much better accuracy result.
机译:改善讨论常微分方程问题的欧拉方案存在许多好处。益处中的简单实施和低成本的计算。但是,欧拉方案中准确性的问题说服学者使用复杂方法。因此,该研究的主要目的是展示建设一种新的改进的欧拉方案,以提高各种步长的多边形方案精度。新方案的实施是使用多边形方案和谐波平均概念,称为谐波多边形方案。这种谐波多边形可以提供欧拉方案通过解决普通微分方程问题可以提供的新优点。通过谐波多边形解决了四种问题。调查结果表明,新的方案或谐波多边形方案可以产生更好的准确性结果。

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