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On the generalized Gaussian Fibonacci numbers
, 2017 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. In this article firstly we define and study the generalized Gaussian Fibonacci numbers and then find the matrix representation ...
Lee, G.Y., Aşçı, Mustafa
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The Fibonacci Number of a Grid Graph and a New Class of Integer Sequences [PDF]
, 2005 Reinhardt Euler
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Some equalities and binomial sums about the generalized Fibonacci number $u_n$ [PDF]
, 2022 Yücel Türker Ulutaş, Derya Toy
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The role of spreadsheets in an investigation of Fibonacci Numbers
Spreadsheets in Education, 2014 We introduce a function Z(k) which measures the number of distinct ways in which a number can be expressed as the sum of Fibonacci numbers. Using a binary table and other devices, we explore the values that Z(k) can take and reveal a surprising ...
John E Baker, Steve Sugden
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Fibonacci-modulation-induced multiple topological Anderson insulators
Communications PhysicsTopological Anderson insulators (TAIs) provide a mechanism for topological phase transitions in disordered systems and have implications for quantum material design.
Ruijiang Ji, Zhihao Xu
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A Fibonacci-Based Gödel Numbering: $Δ_0$ Semantics Without Exponentiation [PDF]
Milan Rosko
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Fibonacci index and stability number of graphs: a polyhedral study [PDF]
, 2009 Véronique Bruyère, Hadrien Mélot
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Quantum scrambling and DNA based multilayer image encryption with QTRNG and 6D hyperchaotic keys. [PDF]
Sci RepSridharan S +3 more
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