25 citations · 199 across the 42 of their papers we have counts for
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Convergence of quantum electrodynamics on the Poincare group
V. V. Varlamov
Extended particles are considered in terms of the fields on the Poincaré group. Dirac like wave equations for extended particles of any spin are defined on the various homogeneous…
Towards the Quantum Electrodynamics on the Poincare Group
V. V. Varlamov
A general scheme of construction and analysis of physical fields on the various homogeneous spaces of the Poincaré group is presented. Different parametrizations of the field funct…
Physical fields and Clifford algebras II. Neutrino field
Vadim V. Varlamov
The neutrino field is considered in the framework of a complex Clifford algebra $\C_3\cong\C_2\oplus\stackrel{\ast}{\C}_2$. The factor-algebras ${}^ε\C_2$ and ${}^ε\stackrel{\ast}{…
Modulo 2 periodicity of complex Clifford algebras and electromagnetic field
Vadim V. Varlamov
Electromagnetic field is considered in the framework of Clifford algebra $\C_2$ over a field of complex numbers. It is shown here that a modulo 2 periodicity of complex Clifford al…
Physical fields and Clifford algebras
Vadim V. Varlamov
The physical fields (electromagnetic and electron fields) considered in the framework of Clifford algebras $\C_2$ and $\C_4$. The electron field described by the algebra $\C_4$ whi…