Extended and generalized fibonacci polynomials

Shannon, AG; Melham, RS

Extended and generalized fibonacci polynomials

Shannon, AG

Melham, RS

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Publication Type:: Journal Article
Citation:: International Journal of Mathematical Education in Science and Technology, 1995, 26 (2), pp. 296 - 300
Issue Date:: 1995-01-01

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Field	Value	Language
dc.contributor.author	Shannon, AG https://orcid.org/0000-0003-0116-0666	en_US
dc.contributor.author	Melham, RS	en_US
dc.date.issued	1995-01-01	en_US
dc.identifier.citation	International Journal of Mathematical Education in Science and Technology, 1995, 26 (2), pp. 296 - 300	en_US
dc.identifier.issn	0020-739X	en_US
dc.identifier.uri	http://hdl.handle.net/10453/18763
dc.description.abstract	Properties of two Fibonacci-type polynomials are considered here. One is based on an extension of the circular functions, and the other is developed from a generalization of the recurrence relation for the Fibonacci numbers. The properties considered are analogs of the classical relations between Fibonacci and Lucas numbers and Simson’s identity. © 1995 Taylor & Francis Group, LLC.	en_US
dc.relation.ispartof	International Journal of Mathematical Education in Science and Technology	en_US
dc.subject.classification	Education	en_US
dc.title	Extended and generalized fibonacci polynomials	en_US
dc.type	Journal Article
utslib.citation.volume	2	en_US
utslib.citation.volume	26	en_US
utslib.for	1302 Curriculum and Pedagogy	en_US
utslib.for	0199 Other Mathematical Sciences	en_US
pubs.embargo.period	Not known	en_US
pubs.organisational-group	/University of Technology Sydney
pubs.organisational-group	/University of Technology Sydney/Faculty of Engineering and Information Technology
pubs.organisational-group	/University of Technology Sydney/Faculty of Science
utslib.copyright.status	closed_access
pubs.issue	2	en_US
pubs.publication-status	Published	en_US
pubs.volume	26	en_US

Abstract:

Properties of two Fibonacci-type polynomials are considered here. One is based on an extension of the circular functions, and the other is developed from a generalization of the recurrence relation for the Fibonacci numbers. The properties considered are analogs of the classical relations between Fibonacci and Lucas numbers and Simson’s identity. © 1995 Taylor & Francis Group, LLC.

Please use this identifier to cite or link to this item:

http://hdl.handle.net/10453/18763