In the present paper, a
biquaternionic model of the electro-gravimagnetic (EGM) field is considered,
which is called energetic. For this, a complex Hamiltonian form of Maxwell
equations (MEs) is used, which allows to get the biquaternionic form of these
equations. Note that Maxwell gave his equations in quaternionic form, but the
modern form belongs to Heaviside.
Quaternionic forms of MEs were used by some
authors for their solving. Kassandrov applied similar forms for building a
unified field model. Here we use the scalar-vector form of biquaternion, which is very impressive and can be adapted for writing the physical variables and equations. Based on Newton’s laws, the biquaternionic transformation equations
of charges and currents at the presence of the EGM fields are constructed. The
relation of these equations to hydrodynamics equations is considered. The
energy conservation law at the presence of the field interaction is found.
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