Results 21 to 30 of about 9,659,868 (257)
Hybrid Numbers with Fibonacci and Lucas Hybrid Number Coefficients
In this paper, we introduce hybrid numbers with Fibonacci and Lucas hybrid number coefficients. We give the Binet formulas, generating functions, exponential generating functions for these numbers. Then we define an associate matrix for these numbers. In
Emrah Polatlı
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Altered Numbers of Fibonacci Number Squared
We investigate two types of altered Fibonacci numbers obtained by adding or subtracting a specific value $\{a\}$ from the square of the $n^{th}$ Fibonacci numbers $G^{(2)}_{F(n)}(a)$ and $H^{(2)}_{F(n)}(a)$.
Emre Kankal, Fikri Köken
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A note on Fibonacci and Lucas number of domination in path [PDF]
Let G = ( V ( G ), E ( G )) be a path of order n ≥ 1 . Let f m ( G ) be a path with m ≥ 0 independent dominating vertices which follows a Fibonacci string of binary numbers where 1 is the dominating vertex. A set F ( G ) contains all possible f m ( G ) ,
Leomarich F. Casinillo
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A Class of Fibonacci Matrices, Graphs, and Games
In this paper, we define a class of Fibonacci graphs as graphs whose adjacency matrices are obtained by alternating binary Fibonacci words. We show that Fibonacci graphs are close in size to Turán graphs and that their size-stability tradeoff defined as ...
Valentin E. Brimkov, Reneta P. Barneva
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On Fibonacci functions with Fibonacci numbers [PDF]
Abstract In this paper we consider Fibonacci functions on the real numbers R, i.e., functions f : R → R such that for all x ∈ R ,
Hee Sik Kim+2 more
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Recent enhancements and additions to the SASfit program are discussed, including anisotropic scattering models, flexible distributions, regularization techniques such as the expectation‐maximization method, and new structure factors, especially for ordered nano‐ and meso‐scaled material.
Joachim Kohlbrecher, Ingo Breßler
wiley +1 more source
Novel Fibonacci and non-Fibonacci structure in the sunflower: results of a citizen science experiment [PDF]
This citizen science study evaluates the occurrence of Fibonacci structure in the spirals of sunflower (Helianthus annuus) seedheads. This phenomenon has competing biomathematical explanations, and our core premise is that observation of both Fibonacci ...
Jonathan Swinton, Erinma Ochu,
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On the greatest common divisor of n and the nth Fibonacci number, II [PDF]
Let $\mathcal {A}$ be the set of all integers of the form $\gcd (n, F_n)$ , where n is a positive integer and $F_n$ denotes the nth Fibonacci number. Leonetti and Sanna proved that $\mathcal {A}$ has natural density equal to zero, and asked for a
A. Jha, C. Sanna
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Odd Fibonacci Stolarsky-3 Mean Labeling of Some Special Graphs
Let G be a graph with p vertices and q edges and an injective function where each is a odd Fibonacci number and the induced edge labeling are defined by and all these edge labeling are distinct is called Odd Fibonacci Stolarsky-3 Mean Labeling.
M Sree Vidya, S.S Sandhya
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True Random Number Generator Based on Fibonacci-Galois Ring Oscillators for FPGA
Random numbers are widely employed in cryptography and security applications. If the generation process is weak, the whole chain of security can be compromised: these weaknesses could be exploited by an attacker to retrieve the information, breaking even
P. Nannipieri+6 more
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