期刊文献+
共找到1篇文章
< 1 >
每页显示 20 50 100
Polynomial Generalizations and Combinatorial Interpretations for Sequences Including the Fibonacci and Pell Numbers
1
作者 Cecília pereira de Andrade Jose Plinio de Oliveira Santos +1 位作者 elen viviani pereira da silva Kenia Cristina pereira silva 《Open Journal of Discrete Mathematics》 2013年第1期25-32,共8页
In this paper we present combinatorial interpretations and polynomials generalizations for sequences including the Fibonacci numbers, the Pell numbers and the Jacobsthal numbers in terms of partitions. It is important... In this paper we present combinatorial interpretations and polynomials generalizations for sequences including the Fibonacci numbers, the Pell numbers and the Jacobsthal numbers in terms of partitions. It is important to mention that results of this nature were given by Santos and Ivkovic in two papers published on the Fibonacci Quarterly, Polynomial generalizations of the Pell sequence and the Fibonacci sequence [1] and Fibonacci Numbers and Partitions [2] , and one, by Santos, on Discrete Mathematics, On the Combinatorics of Polynomial generalizations of Rogers-Ramanujan Type Identities [3]. By these results one can see that from the q-series identities important combinatorial information can be obtained by a careful study of the two variable function introduced by Andrews in Combinatorics and Ramanujan's lost notebook [4]. 展开更多
关键词 PARTITIONS Fibonacci Numbers Pell Numbers Jacobsthal Numbers Q-ANALOG
下载PDF
上一页 1 下一页 到第
使用帮助 返回顶部