摘要
对一般的滞后系统,人们采用了将滞后变量x(t-1)用一个Hermite插值多项式来处理,从而把滞后系统转化为常微分方程系统来求其数值解(见文[2],[3]).本文根据[2]中的表Ⅰ选用了一个带有五次Hermite插值多项式的四阶Runge-Huta法来求两个常见的滞后初值问题.
In an ordinary delay system, we use a Hermite polynomial instead of x(t-1) , so that we can solve a constant differential system. This paper according to , the table Ⅰ. we use a four orders Runge Kutta method of five orders Hermite interpolation polynomial to solve initial value problem of two special delay systems.
出处
《工科数学》
1998年第3期1-7,共7页
Journal of Mathematics For Technology