Results 81 to 90 of about 120 (109)

A Generalization of Fibonacci and Lucas Quaternions

Advances in Applied Clifford Algebras, 2015
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Generalized commutative Fibonacci p-number quaternions

Mathematica Applicanda
Summary: The Fibonacci \(p\)-numbers are a generalization of classical Fibonacci numbers, where \(p\) is a non-negative integer. For a Fibonacci \(p\)-number denoted as \(F_p(n)\), starting with initial values \(F_p(1) = F_p(2) = \cdots = F_p(p+1) = 1\). The paper explores generalized commutative quaternions of Fibonacci \(p\)-numbers and some of their
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Corrigendum to ``Bicomplex Fibonacci quaternions''

2018
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Quaternion higher-order singular value decomposition and its applications in color image processing

Information Fusion, 2023
Kit Ian Kou
exaly  

Multi-image encryption scheme with quaternion discrete fractional Tchebyshev moment transform and cross-coupling operation

Signal Processing, 2023
Nan-Run Zhou
exaly  

On dual Fibonacci quaternions

2013
In this study, we defined the dual Fibonacci quaternions. We investigated some algebraic properties of these quaternions. We gave the Binet formula and the generating function of them. We also gave their matrix representations.
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Constrained Quaternion-Variable Convex Optimization: A Quaternion-Valued Recurrent Neural Network Approach

IEEE Transactions on Neural Networks and Learning Systems, 2020
Yang Liu, Jian-quan Lu, Jinde Cao
exaly  

Fibonacci Sequences of Quaternions

The Fibonacci Quarterly, 2009
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A survey of quaternion neural networks

Artificial Intelligence Review, 2019
Titouan Parcollet, Mohamed Morchid
exaly  

Quaternion convolutional neural networks for hyperspectral image classification

Engineering Applications of Artificial Intelligence, 2023
exaly