COMMUTATIVE ALGEBRAS IN CLIFFORD ANALYSIS
We prove that using a commutative, associative, unital and finite generated algebra of the symmetry operators one can construct the solution to the Dirac equation in not necessary commutative algebras.
We prove that using a commutative, associative, unital and finite generated algebra of the symmetry operators one can construct the solution to the Dirac equation in not necessary commutative algebras.