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Computational Complexity Analysis of Developing Block Methods for Solving Second Order Ordinary Differential Equations using Numerical Integration, Collocation and Linear Block Approach

机译:使用数值集成,搭配和线性块方法求解二阶常微分方程的开发块方法的计算复杂性分析

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摘要

This study presents three approaches for developing block methods for solving second order ODEs. These approaches include the conventional numerical integration and collocation approaches while in addition, considering a new approach called the linear block approach. A sample two-step block method is developed using the two conventional approaches and from the general form taken by the resulting block method, the linear block approach is adopted to directly obtain the block method. To investigate the rigour involved in adopted these approaches, the computational complexity analysis is investigated and it is observed that the new linear block approach is most suitable for developing block methods.
机译:本研究提出了一种用于开发块方法的三种方法,用于解决二阶余量。 这些方法包括传统的数控积分和搭配方法,而另外考虑到称为线性块方法的新方法。 使用由所产生的块方法采用的两个传统方法和从一般形式开发示例的两步块方法,采用线性块方法直接获得块方法。 为了研究采用这些方法所涉及的严谨性,研究了计算复杂性分析,观察到新的线性块方法最适合开发块方法。

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