Add to ORKGThe 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 $\C_4$ which in spinor representation is realized by well-known Dirac $\gamma$-matrices, and by force of isomorphism $\C_{4}\cong\C_{2}øtimes this introduced a system of electron field equations, which in particular cases is coincide with Dirac's and Maxwell's equations
In its original form Dirac's equations have been expressed by use of the -matrices , =0, 1, 2, 3. Th...
In its original form Dirac's equations have been expressed by use of the -matrices , =0, 1, 2, 3. Th...
AbstractThis paper provides a compact, unified framework for the description of physical fields in s...
The basis for engineering electromagnetic computations still rely on Gibbs' vector algebra. It is we...
The basis for engineering electromagnetic computations still rely on Gibbs' vector algebra. It is we...
The basis for engineering electromagnetic computations still rely on Gibbs' vector algebra. It is we...
The basis for engineering electromagnetic computations still rely on Gibbs' vector algebra. It is we...
The basis for engineering electromagnetic computations still rely on Gibbs' vector algebra. It is we...
none6noThe basis for engineering electromagnetic computations still rely on Gibbs' vector algebra. I...
The basis for engineering electromagnetic computations still relies on Gibbs' vector algebra. It is ...
The basis for engineering electromagnetic computations still relies on Gibbs' vector algebra. It is ...
The basis for engineering electromagnetic computations still relies on Gibbs' vector algebra. It is ...
This text explores how Clifford algebras and spinors have been sparking a collaboration and bridging...
The basis for engineering electromagnetic computations still relies on Gibbs' vector algebra. It is ...
In its original form Dirac's equations have been expressed by use of the -matrices , =0, 1, 2, 3. Th...
In its original form Dirac's equations have been expressed by use of the -matrices , =0, 1, 2, 3. Th...
In its original form Dirac's equations have been expressed by use of the -matrices , =0, 1, 2, 3. Th...
AbstractThis paper provides a compact, unified framework for the description of physical fields in s...
The basis for engineering electromagnetic computations still rely on Gibbs' vector algebra. It is we...
The basis for engineering electromagnetic computations still rely on Gibbs' vector algebra. It is we...
The basis for engineering electromagnetic computations still rely on Gibbs' vector algebra. It is we...
The basis for engineering electromagnetic computations still rely on Gibbs' vector algebra. It is we...
The basis for engineering electromagnetic computations still rely on Gibbs' vector algebra. It is we...
none6noThe basis for engineering electromagnetic computations still rely on Gibbs' vector algebra. I...
The basis for engineering electromagnetic computations still relies on Gibbs' vector algebra. It is ...
The basis for engineering electromagnetic computations still relies on Gibbs' vector algebra. It is ...
The basis for engineering electromagnetic computations still relies on Gibbs' vector algebra. It is ...
This text explores how Clifford algebras and spinors have been sparking a collaboration and bridging...
The basis for engineering electromagnetic computations still relies on Gibbs' vector algebra. It is ...
In its original form Dirac's equations have been expressed by use of the -matrices , =0, 1, 2, 3. Th...
In its original form Dirac's equations have been expressed by use of the -matrices , =0, 1, 2, 3. Th...
In its original form Dirac's equations have been expressed by use of the -matrices , =0, 1, 2, 3. Th...
AbstractThis paper provides a compact, unified framework for the description of physical fields in s...