Combined Pseudo-Random Sequence Generator for Cybersecurity. [PDF]
Maksymovych V +5 more
europepmc +1 more source
Number theory, borderline dimension and extensive entropy in distributions of ranked data. [PDF]
Velarde C, Robledo A.
europepmc +1 more source
Image Encryption Using Quantum 3D Mobius Scrambling and 3D Hyper-Chaotic Henon Map. [PDF]
Wang L, Ran Q, Ding J.
europepmc +1 more source
On sums and reciprocal sum of generalized fibonacci numbers [PDF]
The purpose of this report is to analyze the properties of Fibonacci numbers modulo a Lucas numbers. Any Fibonacci number, except the first two, is the sum of the two immediately preceding Fibonacci numbers and closely related to Fibonacci numbers are ...
Mandal, B P
core
Tunable multichannel Fibonacci one-dimensional terahertz photonic crystal filter. [PDF]
Sepahvandi V, Rezaei B, Aly AH.
europepmc +1 more source
Identities and Generating Functions of Products of Generalized Fibonacci numbers, Catalan and Harmonic Numbers [PDF]
We considered the properties of generalized Fibonacci and Lucas numbers class. The analogues of well-known Fibonacci identities for generalized numbers are obtained.
Kruchinin, Vladimir V. +1 more
core +1 more source
On (k1A1, k2A2, k3A3)-Edge Colourings in Graphs and Generalized Jacobsthal Numbers
In this paper we introduce a new kind of generalized Jacobsthal numbers in a distance sense. We give the identities and matrix representations for them and their connections with the Fibonacci and the Pell numbers. We also describe the interpretations of
Piejko Krzysztof, Trojnar-Spelina Lucyna
doaj +1 more source
9-Modularity and GCD Properties of Generalized Fibonacci Numbers
: We study 9-modularity properties of generalized Fibonacci numbers that give rise to well-known quasigroups. In this paper we also study GCD and divisibility properties of generalized Fibonacci numbers.
Junes, Leandro +2 more
core
Extended Wang sum and associated products. [PDF]
Reynolds R, Stauffer A.
europepmc +1 more source
Generalized Gaussian Fibonacci numbers and sums by matrix methods
Many authors define certain generalizations of the usual Fibonacci, Pell and Lucas numbers by matrix methods and then obtain the Binet formulas and combinatorial representations of the generalizations of these number sequence.
Aşcı, Mustafa, Lee, G.Y.
core

