Numerical Solution of Differential-Algebraic Equations by Block Methods

机译：块法微分代数方程的数值解

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In this paper some class of nonlinear differential-algebraic equations of high index is considered. For the numerical solution of this problem the family of multistep, multistage difference schemes of high order is proposed. In some cases this difference schemes are Runge-Kutta methods. The estimate of error is found.

机译：本文考虑了一类高指数的非线性微分-代数方程。为了解决该问题，提出了高阶多步，多级差分方案族。在某些情况下，这种差异方案是Runge-Kutta方法。发现错误的估计。

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《International Conference on Computational Science - ICCA 2003 Pt.2 Jun 2-4, 2003 Melbourne, Australia and St. Petersburg, Russia》|2003年|p.516-522|共7页
会议地点 Melbourne(AU) St. Petersburg(RU);Melbourne(AU) St. Petersburg(RU)
作者
Michael V. Bulatov;
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作者单位

Institute of System Dynamics and Control Theory SB RAS, 134 Lermontov str., 664033 Irkutsk, Russia;

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原文格式 PDF
正文语种 eng
中图分类自动化技术、计算机技术;
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3. Numerical solution of differential-algebraic equations using the spline collocation-variation method [J] . Bulatov M.V., Rakhvalov N.P., Solovarova L.S. Computational mathematics and mathematical physics . 2013,第3期

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4. Numerical Solution of Differential-Algebraic Equations by Block Methods [C] . International conference on computational science . 2003

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Numerical Solution of Differential-Algebraic Equations by Block Methods

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