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ON THE GENERALIZED BI-PERIODIC FIBONACCI AND LUCAS QUATERNIONS

Authors
Choo, Younseok
Issue Date
2019
Publisher
UNIV MISKOLC INST MATH
Keywords
generalized bi-periodic Fibonacci sequence; generalized bi-periodic Lucas sequence; quaternion; Binet' s formula; generating function; Catalan' s identity
Citation
MISKOLC MATHEMATICAL NOTES, v.20, no.2, pp.807 - 821
Journal Title
MISKOLC MATHEMATICAL NOTES
Volume
20
Number
2
Start Page
807
End Page
821
URI
https://scholarworks.bwise.kr/hongik/handle/2020.sw.hongik/2779
DOI
10.18514/MMN.2019.2935
ISSN
1787-2405
Abstract
In this paper we introduce the generalized bi-periodic Fibonacci and Lucas quaternions which are the further generalizations of the bi-periodic Fibonacci and Lucas quaternions considered in the literature. For those quaternions, we derive the generating functions, Binet's formulas and Catalan's identities.
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