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Approximate Solution of Large Linear Algebraic Systems Using Differential Equations

机译:使用微分方程的大线性代数系统的近似解

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Vector differential equations are constructed and then integrated numerically over an interval extended from a convenient starting value of the unknown to a value which gives the solution of the system of equations. The solution procedure allows to easily control and monitor the magnitude of the residual vector of the algebraic system at each step of the integration process. The method is flexible, permitting various intervening parameters to be changed wherever necessary in order to increase its efficiency. A smaller amount of computation is needed to obtain an approximate solution of very large linear systems as compared to existing methods. An electrostatic field model is suggested which could be useful for investigating techniques to further improve the efficiency of the proposed method.
机译:矢量差分方程被构造,然后在数字上集成在数字上,该间隔从未知的方便的方程的方便起始值扩展,这给出了方程式系统的解决方案。 解决方案程序允许容易地控制和监测集成过程的每个步骤的代数系统的残余向量的大小。 该方法是灵活的,允许在必要的情况下允许改变各种中间参数,以便提高其效率。 与现有方法相比,需要较小的计算来获得非常大的线性系统的近似解。 建议静电场模型,其可用于研究进一步提高所提出的方法的效率的技术。

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