Results 11 to 20 of about 10,886,718 (351)
Construction of dual-generalized complex Fibonacci and Lucas quaternions
The aim of this paper is to construct dual-generalized complex Fibonacci and Lucas quaternions. It examines the properties both as dual-generalized complex number and as quaternion. Additionally, general recurrence relations, Binet's formulas, Tagiuri's (
G.Y. Şentürk, N. Gürses, S. Yüce
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In this paper, we introduce a novel class of graphs referred to as the Horadam–Lucas cubes. This class extends the concept of Lucas cubes and retains numerous desirable properties associated with them.
Elif Tan +2 more
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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 new approach to Fibonacci Tessarines with Fibonacci and Lucas number components
In this ...
Faik Babadağ, Merve USLU
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Data Hiding Technique using Catalan-Lucas Number Sequence
In this paper, a novel data hiding technique is proposed which is an improvement over an existing data hiding techniques. Generally, a pixel intensity value of an image is represented by 8-bit binary sequence.
Shilpa Pund-Dange, Chitra Desai
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Initial number of Lucas’ type series for the generalized Fibonacci sequence
Initial numbers for Lucas? type series have so far been established only for Fibonacci (2,1) and Tribonacci (3,1,3) sequences. Characteristics of stated series is their asymptotic relation with the exponent of the series constant.
Siniša Crvenković +3 more
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On quaternions with generalized Fibonacci and Lucas number components
In this paper, we give the exponential generating functions for the generalized Fibonacci and generalized Lucas quaternions, respectively. Moreover, we give some new formulas for binomial sums of these quaternions by using their Binet forms.
Emrah Polatlı, Seyhun Kesim
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Some Properties of (p, q) - Lucas Number
In this paper, we consider the generalized Lucas sequence which is the (p, q) Lucas sequence. Then we used the Binet’s formula to show some properties of the (p, q) Lucas number. We get some generalized identities of the (p, q) Lucas number.
Alongkot Suvarnamani
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Edge General Position Sets in Fibonacci and Lucas Cubes [PDF]
A set of edges X⊆E(G)\documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$$X ...
S. Klavžar, E. Tan
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Square-free Lucas d-pseudoprimes and Carmichael-Lucas numbers [PDF]
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Carlip, W., Somer, L.
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