Diophantine equations in separated variables and polynomial power sums. [PDF]
Fuchs C, Heintze S.
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Physical Unclonable Function Based on the Internal State Transitions of a Fibonacci Ring Oscillator. [PDF]
Matuszewski Ł +3 more
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Study of polynomials of Fibonacci, Lucas and Jacobsthall
In this memory, we recalled, rst of all, Fibonacci and Lucas numbers and the identities linked to them. Next, we study Fibonacci, Lucas and Jacobsthal polynomials and some of their applications ; in particular the rediscovery of certain identities ...
Laib, Chouaib
core
Degenerate Bernoulli–Fibonacci and Euler–Fibonacci polynomials
In this article, we first introduce the degenerate Bernoulli–Fibonacci numbers and degenerate Euler–Fibonacci numbers. Using these definitions, we then define the degenerate Bernoulli–Fibonacci polynomials and degenerate Euler–Fibonacci polynomials and examine their graphs for several initial values of λ.
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Variations in ray flower numbers of Common Daisy (Bellis perennis L.) - the hidden cues of the Fibonacci order. [PDF]
Neumann C.
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Exact Combinatorial Density of States for the Critical 1D Ising Model. [PDF]
Castorene B +3 more
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Realizing string-net condensation: Fibonacci anyon braiding for universal gates and sampling chromatic polynomials. [PDF]
Minev ZK +7 more
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Monogenity of Fibonacci polynomials and Lucas polynomials
Comments are welecome!
Chen, Han, Guo, Weizhe, Hong, Haojie
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A matrix representation of Fibonacci and Lucas polynomials.
A matrix representation of Fibonacci and Lucas ...
Kuchma, M.
core
Coefficient Estimates for New Subclasses of Bi-Univalent Functions Involving Generalized Bivariate Fibonacci-like Polynomials. [PDF]
Husseinu M, H Saloomi M.
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