Results 111 to 120 of about 4,031 (226)
On Types of Distance Fibonacci Numbers Generated by Number Decompositions
We introduce new types of distance Fibonacci numbers which are closely related with number decompositions. Using special decompositions of the number we give a sequence of identities for them.
Andrzej Wboch +2 more
core
Linear regression with Fibonacci-derived polynomials for temperature prediction model
This research work explores the integration of Fibonacci-derived polynomial and linear equations from Fibonacci numbers into a machine learning framework for predictive modeling of environmental datasets, such as wind speed, temperature, and humidity ...
Ahmed O. Ameen, Johnson O. Fashanu
doaj +1 more source
$$h$$ h -analogue of Fibonacci numbers
21 pages, No ...
openaire +3 more sources
Fibonacci Cartan and Lucas Cartan numbers
This study introduces Fibonacci Cartan and Lucas Cartan numbers, extending the classical Fibonacci and Lucas sequences into the framework of Cartan numbers.
Öztürk İskender, Çakır Hasan
doaj +1 more source
Hybrid threshold adaptable quantum secret sharing scheme with reverse Huffman-Fibonacci-tree coding
With prevalent attacks in communication, sharing a secret between communicating parties is an ongoing challenge. Moreover, it is important to integrate quantum solutions with classical secret sharing schemes with low computational cost for the real world
Ming-Xing Luo (13506412) +6 more
core +1 more source
The role of spreadsheets in an investigation of Fibonacci numbers
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 ...
Baker, John, Sugden, Stephen John
core
Fibonacci anyons ε provide the simplest possible model of non-Abelian fusion rules: [1] × [1] = [0] ⊕ [1]. We propose a conformal field theory construction of topological quantum registers based on Fibonacci anyons realized as quasiparticle excitations ...
Ludmil Hadjiivanov, Lachezar S. Georgiev
doaj +1 more source
Fibonacci index and stability number of graphs: a polyhedral study
peer reviewedThe Fibonacci index of a graph is the number of its stable sets. This parameter is widely studied and has applications in chemical graph theory. In this paper, we establish tight upper bounds for the Fibonacci index in terms of the stability
Bruyère, Véronique, Mélot, Hadrien
core
By considering the Fibonacci numbers combinatorially, as counting the number of tilings of a strip of blocks with squares and dominoes, we introduce a graph that represents the sequence of Fibonacci numbers.
Tedford, Steven J.
core

