By applying the Hamilton's quaternion algebra, we propose the generalized electromagnetic-
fluid dynamics of dyons governed by the combination of the Dirac–Maxwell, Bernoulli and …

In this study, we describe a novel approach to quantum phenomena of the generalized
electromagnetic fields of dyons with quaternionic analysis. Starting with quaternionic …

The dual magnetohydrodynamics of dyonic plasma describes the study of electrodynamics
equations along with the transport equations in the presence of electrons and magnetic …

Stimulating from the hyperbolic octonionic generalization of the Maxwell-type equations of
compressible fluids, an alternative reformulation has been proposed for the analogous …

In this paper, by defining properties of the real and complex quaternion algebras, the
electromagnetic field equations including monopoles have been studied in\(\hbox {S}'\) …

We propose a system of self-consistent equations for electron fluid in solids which describes
both longitudinal vortex flows and frozen-in internal electromagnetic fields. It is shown that in …

We consider the factorization of differential operator of Klein–Gordon equation on the base
of space-time algebra of sixteen-component sedeons. It is shown that generalized sedeonic …

In this study, the electromagnetic fields are developed in the presence of both the electric
and magnetic induction fields by quaternion algebra. In this sense, the polarization and …

Using the attractive properties of octonion algebra, an alternative formulation has been
proposed for the Maxwell-type equations of compressible fluids. Although the origins of …

We propose the system of self-consistent equations for vortex plasma in the framework of
hydrodynamic two-fluid model. These equations describe both longitudinal flows and the …