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More Identities for Fibonacci and Lucas quaternions
Summary: In this paper, we define the associate matrix as \[ F= \left( \begin{matrix} 1+i+2j+3k & i+j+2k \\ i+j+2k & 1+j+k \end{matrix} \right). \] By the means of the matrix \(F\), we give several identities about Fibonacci and Lucas quaternions by matrix methods.
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Some Matrix Representations of Fibonacci Quaternions and Octonions
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Halıcı, Serpil, Karataş, Adnan
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Circular-hyperbolic Fibonacci quaternions [PDF]
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A note on h ( x ) − Fibonacci quaternion polynomials
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3-D Reconstruction in Canonical Co-Ordinate Space From Arbitrarily Oriented 2-D Images. [PDF]
Hou B +9 more
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Wearable Sensor-Based Gait Analysis in Benign Paroxysmal Positional Vertigo: Quantitative Assessment of Residual Dizziness Using the φ-Bonacci Framework. [PDF]
Francavilla B +9 more
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New gait performance indices and cognitive functions: a pilot study on correlation in people with Parkinson's disease. [PDF]
Cocco ES +9 more
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