Quasi Morgan-Voyce Polynomials and Pell Convolutions

A. F. Horadam

A chapter in Applications of Fibonacci Numbers, 1999, pp 179-193 from Springer

Abstract: Abstract A mathematically fertile class of polynomials {R n (r,u)(x)}, introduced recently in [1], is defined recursively by $$R_n^{(r,u)}(x) = (x+2)R_{n-1}^{(r,u)}(x) - R_{n-2}^{(r,u)}(x) \ \ (x\geq 2)$$ with $$R_0^{(r,u)}(x) = u, R_1^{(r,u)}(x) = x + r + u$$ in which r, u are thought of as integers.

Keywords: 11B39 (search for similar items in EconPapers)
Date: 1999
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DOI: 10.1007/978-94-011-4271-7_18

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