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Quaternionic Starters

Graphs and Combinatorics, 2005
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
BONISOLI, Arrigo, RINALDI, Gloria
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Consimilarity of quaternions and coneigenvalues of quaternion matrices

Applied Mathematics and Computation, 2015
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Sitao Ling, Xuehan Cheng, Tongsong Jiang
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Involutions of Complexified Quaternions and Split Quaternions

Advances in Applied Clifford Algebras, 2012
The paper deals with involutions and anti-involutions of the algebra \(\mathbb H\) of Hamilton quaternions, the so called split quaternion algebra \(M_2(\mathbb R)\), and the algebra \(\mathbb C\otimes_R\mathbb H\cong M_2(\mathbb C)\) of biquaternions. The \textit{M.-A. Knus} et al. [Book of Involutions.
Yayli, Yusuf, Bekar, MURAT
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On the Quaternion Ball and the Quaternion Projective Space

Acta Mathematica Sinica, English Series, 2005
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On Quaternionic Measures

Advances in Applied Clifford Algebras, 2020
The paper proposes a generalization of the notion of complex measure in the quaternionic setting. For such a generalization, the authors prove several founding results, such as: -- the finiteness of the modulus of variation (extending a Lemma originally stated by Rudin); -- a Lebesgue-type decomposition; -- a Radon-Nikodym type theorem; -- the fact ...
M. E. Luna-Elizarrarás   +3 more
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Quaternionic Eigenvalues

Bulletin of the London Mathematical Society, 1985
The author proves that an \(n\times n\) matrix A with quaternion entries has a quaternion eigenvalue \(\lambda\) in the sense that \(\lambda\) I-A fails to be invertible.
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Quaternion applications

SIGGRAPH Asia 2012 Courses, 2012
This intermediate-level tutorial provides an introduction to the visualization of quaternions and recent developments concerning quaternion applications to computer graphics and scientific visualization. We begin by covering the fundamental nature of quaternions, explaining where they become important in computer graphics, and describing the basic ...
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Quantum quaternions

Journal of Mathematical Physics, 1992
The notion of quantum quaternions is introduced as a one-parametric quantum deformation of the quaternion algebra. An appriopriate noncommutative differential calculus is developed and the quantum version of the Fueter equation is founded.
MARCHIAFAVA, Stefano, Jakub Rembielinski
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Quaternionic Processor

Celestial Mechanics and Dynamical Astronomy, 2001
In this paper, a semi-analytical solution of the Kustaanheimo-Stiefel equation for the perturbed Kepler problem was developed. The procedure which is used, here, is capable of building the solution in a semi-analytical form serving as an efficient ``quaternionic'' processor.
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Quaternion Algebras

1999
No abstract.
Ivanyos, G., Rónyai, L.
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