The generalized Pell (p,i)-numbers and their Binet formulas, combinatorial representations, sums-Reference-Cited by-同舟云学术

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The generalized Pell (p,i)-numbers and their Binet formulas, combinatorial representations, sums

Published:2009-05 Issue:4 Volume:40 Page:2047-2063
ISSN:0960-0779
Container-title:Chaos, Solitons & Fractals
language:en
Short-container-title:Chaos, Solitons & Fractals

Author:

Kılıç Emrah

Publisher

Elsevier BV

Subject

General Mathematics,General Physics and Astronomy,Statistical and Nonlinear Physics,Applied Mathematics

Reference53 articles.

1. Generalized Pascal’s triangles and pyramids: their fractals, graphs, and applications;Bondarenko;Fibonacci Association,1993

2. The combinatorial power of the companion matrix;Chen;Linear Algebra Appl,1996

3. Sums of Fibonacci numbers by matrix methods;Er;Fibonacci Quart,1984

4. From pharaons to fractals;Gazale,1999

5. Fibonacci and Lucas numbers;Hoggat,1969

Cited by 20 articles. 订阅此论文施引文献订阅此论文施引文献，注册后可以免费订阅5篇论文的施引文献，订阅后可以查看论文全部施引文献

1. New cyclic groups based on the generalized order-k Pell sequences in the Heisenberg group and their application in cryptography;Applicable Algebra in Engineering, Communication and Computing;2024-03-23

2. New sequences from the generalized Pell $ p- $numbers and mersenne numbers and their application in cryptography;AIMS Mathematics;2024

3. The Complex-Type $k$ -Pell Numbers and Their Applications;Journal of Mathematics;2023-06-08

4. Some interpretations of the $(k,p)$-Fibonacci numbers;Commentationes Mathematicae Universitatis Carolinae;2021-10-28

5. On the connections among Fibonacci, Pell, Jacobsthal and Padovan numbers;Notes on Number Theory and Discrete Mathematics;2021-06

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