On generalized Fibonacci and Lucas hybrid polynomials | Zendy

N. ROSA AIT-AMRANE | Zendy; Hacène Belbachir | Zendy; ELİF TAN | Zendy

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On generalized Fibonacci and Lucas hybrid polynomials

Author(s) -

N. ROSA AIT-AMRANE,

Hacène Belbachir,

ELİF TAN

Publication year - 2022

Publication title -

turkish journal of mathematics

Language(s) - English

Resource type - Journals

SCImago Journal Rank - 0.454

H-Index - 27

eISSN - 1303-6149

pISSN - 1300-0098

DOI - 10.55730/1300-0098.3254

Subject(s) - fibonacci number , fibonacci polynomials , lucas number , mathematics , recurrence relation , generalization , representation (politics) , wilson polynomials , classical orthogonal polynomials , orthogonal polynomials , algebra over a field , difference polynomials , pisano period , discrete orthogonal polynomials , matrix representation , identity (music) , pure mathematics , combinatorics , mathematical analysis , group (periodic table) , chemistry , organic chemistry , politics , political science , law , physics , acoustics

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