首页> 外文会议>International Conference on Computational Science and Its Applications(ICCSA 2004) pt.3; 20040514-20040517; Assisi; IT >Asymptotic Error Estimate of Iterative Newton-Type Methods and Its Practical Application
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Asymptotic Error Estimate of Iterative Newton-Type Methods and Its Practical Application

机译:牛顿型迭代法的渐近误差估计及其实际应用

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摘要

In the paper we present a new result for evaluating the convergence error of iterative Newton-type methods with respect to the number of iteration steps. We prove an explicit asymptotically correct estimate that provide a fruitful basis to treat many practical situations. As an example of such application, we solve three important problems arising in numerical integration of ordinary differential equations and semi-explicit index 1 differential-algebraic systems.
机译:在本文中,我们提出了一个新的结果,用于评估迭代牛顿型方法相对于迭代步数的收敛误差。我们证明了一个明确的渐近正确估计,为处理许多实际情况提供了富有成果的基础。作为这种应用的一个例子,我们解决了在常微分方程和半显式指数1微分代数系统的数值积分中出现的三个重要问题。

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