Abstract
We consider a condition for a charge confinement and gravito-electromagnetic wave solutions in the Nonsymmetric Kaluza-Klein Theory.We consider also an influence of a cosmological constant on a static,spherically symmetric solution.We remind to the reader some fudamentals of the Nonsymmetric Kaluza-Klein Theory and a geometrcal background behind the theory.Simultaneously we give some remarks concerning misunderstanding connected to several notions of the Nonsymmetric Kaluza-Klein Theory,Einstein Unified Field Theory,geometrization and unification of physical interactions .We reconsider Dirac field in the Nonsymmetric Kaluza-Klein Theory.
Highlights
The nonsymmetric Kaluza–Klein theory should be called a Unified Field Theory according to the definition which we quote here: “Unified Field Theory: any theory which attempts to express gravitational theory and electromagnetic theory within a single unified framework
C (2014) 74:2742 our case this single unified framework is a multidimensional analogue of geometry from Einstein Unified Field Theory defined on the electromagnetic bundle
In the fourth section we give a theory of the Dirac field in nonsymmetric Kaluza–Klein theory getting CP-violation and electric dipole moment (EDM) (Electric Dipole Moment) for a fermion
Summary
The nonsymmetric Kaluza–Klein theory should be called a Unified Field Theory according to the definition which we quote here (see Ref. [6]): “Unified Field Theory: any theory which attempts to express gravitational theory and electromagnetic theory within a single unified framework. The nonsymmetric Kaluza–Klein theory should be called a Unified Field Theory according to the definition which we quote here J. C (2014) 74:2742 our case this single unified framework is a multidimensional analogue of geometry from Einstein Unified Field Theory (treated as generalized gravity) defined on the electromagnetic bundle. In the fourth section we give a theory of the Dirac field in nonsymmetric Kaluza–Klein theory getting CP-violation and EDM (Electric Dipole Moment) for a fermion. In Conclusions we give some remarks concerning some misunderstanding concerning Kaluza–Klein Theory, Einstein Unified Field Theory commonly met. Appendix D is devoted to a redefinition of nonsymmetric Kaluza–Klein theory in terms of GR (General Relativity) and additional ‘matter fields’. N, where n is the dimension of the manifold equipped with nonsymmetric tensor and a nonsymmetric connection This does not result in any misunderstanding
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