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非线性方程迭代法近似求根及程序实现
Non-lined Equation Alternative Methods to Realize the Approximate Root and Its Procedures
【摘要】 迭代法就是用某种收敛于所给问题的精确解的极限过程来逐步逼近的一种计算方法,利用该方法可以用有限个步骤算出精确解的具有指定精度的近似解。由于计算机的普遍使用,迭代法的应用更为广泛。本文对几种迭代法求取非线性方程根的算法及实现作了对比介绍。
【Abstract】 Alternation Methods in counting is some useful way to be closer to the given problems of which are solved accurately by extreme procedures. We can use the method to work out some definite approximate equation, which is used in the way of limited steps to make it out of the accurate equations. This method is widely used because of the spreading of computers. The essay tries to do some comparative studies towards several of alterative methods used in Non-lined Equation Root and its realization.
【关键词】 非线性方程;
迭代;
算法;
根;
近似根;
收敛。;
【Key words】 Non-lined equation; alternative methods; counting; root; approximate root; contract;
【Key words】 Non-lined equation; alternative methods; counting; root; approximate root; contract;
- 【文献出处】 贵阳金筑大学学报 ,Journal of Jinzhu university of Guiyang , 编辑部邮箱 ,2005年03期
- 【分类号】O241
- 【被引频次】3
- 【下载频次】587