1) linear recurrence with variable coefficients
变系数线性递推式
2) Linear recurrence with constant coefficients
常系数线性递推式
3) linear iteration relations
线性递推关系式
4) homogeneous linear recurrence relations with variable coefficients
变系数齐次线性递推关系
1.
n this paper, tactics for seeking solution of rational homogeneous linear recurrence relations with variable coefficients is given, it have important meaning for analysis of computer computational algorithms.
给出了有理型变系数齐次线性递推关系的求解策略，它对于计算机算法分析具有重要意
5) linear recurrence formula
线性递推式
1.
By using Frobenius matrix, this paper presents the common solution in another form to linear recurrence formula with constant coefficients.
本文利用Frobenius矩阵的自乘特性给出常系数线性递推式一般解的一种形
6) linear recurrence
线性递推式
1.
In this paper we consider the following class of linear recurrence with variable coefficients with two indicesu i,j =f(i,j)u i-1,j-1 +g(i,j)u i-q,j-q +h(i,j), u i,0 =c i,0 ,u 0,j =c 0,j (i,j=0,1,…),u i,j =0(i<0 or j<0),where i,j=1,2,…,q≥2,f(i,j),g(i,j) and h(i,j) (i,j≥1) are variable numbers,c i,0 and c 0,j (i,j=0,1,…) are vrbitrary constants.
本文给出了两个指标的非常系数的线性递推式的显式解 。
2.
It is very difficult to get a clear formula solution of general linear recurrence,even for the case of homogeneous recurrence of constantcoefficients with one indicds.
根据代数方程的求解原理 ,利用传统的数学归纳方法 ,通过严密的推导得到了一类两个指标的非常系数线性递推式的显式解 ,从而为解决与之相关的定解问题 ,提供了一个统一、具体的计算公式 。
补充资料：推下
1.推让;谦让。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条