Abstract
The complex octonions are a non-associative extension of complex quaternions, are used in areas such as quantum physics, classical electrodynamics, the representations of robotic systems, kinematics etc [2,3]. In this paper, we study the complex octonions and their basic properties. We generalize in a natural way De-Moivre’s and Euler’s formulae for division complex octonions algebra.
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Schedule a callMore From: Selcuk University Journal of Engineering ,Science and Technology
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