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A Note on Fibonacci-Type Polynomials
Veröffentlicht/Copyright:
19. März 2010
Abstract
We opt to study the convergence of maximal real roots of certain Fibonacci-type polynomials given by Gn = xkGn– 1 + Gn– 2. The special cases k = 1 and k = 2 were done by Moore, and Zeleke and Molina, respectively.
Keywords.: Fibonacci-type polynomials; maximal real roots
Received: 2009-01-24
Revised: 2009-10-29
Accepted: 2009-11-09
Published Online: 2010-03-19
Published in Print: 2010-March
© de Gruyter 2010
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- Lerch's Theorems over Function Fields
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- Convolution Identities for Stirling Numbers of the First Kind
- Pattern Occurrence in the Dyadic Expansion of Square Root of Two and an Analysis of Pseudorandom Number Generators
- Place-Difference-Value Patterns: A Generalization of Generalized Permutation and Word Patterns
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Artikel in diesem Heft
- Congruences for Hyper m-ary Overpartition Functions
- A Note on Fibonacci-Type Polynomials
- Non-Regularity of ⌊α + logk n⌋
- Lerch's Theorems over Function Fields
- On Normal Numbers and Powers of Algebraic Numbers
- Volume as a Measure of Approximation for the Jacobi–Perron Algorithm
- Combinatorics of Integer Partitions in Arithmetic Progression
- Analogues of Jacobi's Two-Square Theorem: An Informal Account
- Convolution Identities for Stirling Numbers of the First Kind
- Pattern Occurrence in the Dyadic Expansion of Square Root of Two and an Analysis of Pseudorandom Number Generators
- Place-Difference-Value Patterns: A Generalization of Generalized Permutation and Word Patterns
- A Multivariate Arithmetic Function of Combinatorial and Topological Significance