We present a so called Dirac-type tensor equation (DTTE). This equation is written in coordinateless form with the aid of differential operators $d$ and $\delta$. A wave function of DTTE belongs to a minimal left ideal of the algebra of exterior forms with respect to the Clifford product. We show that a coordinate form of DTTE is identical to the Dirac equation in a fixed coordinate system.
A new nonlinear generalization of the Dirac equation
On convergence to equilibrium distribution for Dirac equation
On the relation between the Maxwell system and the Dirac equation
