Extensions of An Approach to Generalized Fibonacci and Lucas Numbers with Binomial Coefficients  

带有二项式系数的广义Fibonacci和Lucas数一个结果的拓广

作　　者：XUE Lin ZHANG Zhi-zheng 薛琳;张之正(Department of Mathematics,Luoyang Normal University,Luoyang 471934,P.R.China)

机构地区：[1]Department of Mathematics,Luoyang Normal University,Luoyang 471934,P.R.China

出　　处：《Chinese Quarterly Journal of Mathematics》2020年第1期56-62,共7页数学季刊（英文版）

基　　金：Supported by the Youth Backbone Teacher Foundation of Henan's University(Grant No.2016GGJS-117);Supported by the National Natural Science Foundation of China(Grant No.11871258)。

摘　　要：The purpose of this paper is to give the extensions of some identities involving generalized Fibonacci and Lucas numbers with binomial coefficients.These results generalize the identities by Gulec,Taskara and Uslu in Appl.Math.Lett.23(2010)68-72 and Appl.Math.Comput.220(2013)482-486.

关 键 词：Second-order RECURRENCE sequence GENERALIZED Fibonaci NUMBERS GENERALIZED Lucas NUMBERS BINOMIAL coefficient 

分 类 号：O157.1[理学—数学]