Alexeeyeva, L.A. (2013) Differential Algebra of Biquaternions. Dirac Equation and Its Generalized Solutions. Progress in Analysis. Proceedings of the 8 Congress of the ISAAC, Moscow, 22-27 August 2013, 153-161.

has been cited by the following article:

• TITLE: Biquaternionic Model of Electro-Gravimagnetic Field, Charges and Currents. Law of Inertia

  AUTHORS: L. A. Alexeyeva

  KEYWORDS: Biquaternion, Bigradient, Biwave Equation, Electro-Gravimagnetic Field, Electric Charge, Gravimagnetic Charge, Current, Maxwell Equations, First Newton Law

  JOURNAL NAME: Journal of Modern Physics, Vol.7 No.5, February 29, 2016

  ABSTRACT: One the base of Maxwell and Dirac equations the one biquaternionic model of electro-gravimagnetic (EGM) fields is considered. The closed system of biquaternionic wave equations is constructed for determination of free system of electric and gravimagnetic charges and currents and generated by them EGM-field. By using generalized functions theory the fundamental and regular solutions of this system are determined and some of them are considered (spinors, plane waves, shock EGM-waves and others). The properties of these solutions are investigated.