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A new numerical integrator for the solution of stiff first order ordinary differential equations

机译:求解一阶刚性常微分方程的新数值积分器

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This paper considered one step numerical integrator for the solution of first order initial value problems. The method of interpolation of the power series approximate solution and collocation of the differential system to generate a continuous linear multistep method which was evaluated at some selected grid points and implemented in block method was considered. The basic properties of the resultant discrete block method was investigated and found to be zero-stable, consistent and convergent. The numerical integrator was tested on some numerical examples, the results were presented in tabular form and adequately discussed.
机译:本文考虑了一阶数值积分器来求解一阶初值问题。考虑了幂级数近似解的内插法和微分系统的搭配以生成连续线性多步法的方法,该方法在某些选定网格点进行了评估,并以分块法实现。研究了所得离散块方法的基本性质,发现其为零稳定,一致且收敛的。在一些数值示例上对数值积分器进行了测试,结果以表格形式给出并进行了充分讨论。

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