It is widely used to decompose a rational function into the sum of partial fractions.

在数学学习中经常要将有理函数分解成部分分式之和。

This paper discusses the theory and several algorithms of rational function interpolation.

本课题对有理函数插值方法的理论及其算法进行了研究。

In this paper we give a simple interpolation of rational function-difference spline interpolation.

给出一种简单的有理分式插值——差分样条插值。

Adopting geometric method, the rational function interpolation is constructed on polygonal element.

采用几何的方法构造出多边形单元上的有理函数插值。

This attribute virtually leads the proposed AFS approach to an ultra broad-band interpolation with a single rational function.

这一特性使得AFS方法能通过简单的有理函数实现宽带插值。