THE EQUATION OF MOTION FOR THE WG ORIGINAL PARTICLE
the WG original particle possesses mass mW=
3.6 x 10-45 kg, we can use the Lagrangian of generalized Maxwell
electromagnetic field to describe this mass.
It is worth mentioning that the
(10-1) violates U (1) gauge invariant. There exists an essential difference
between Lagrangian (10-1) and that in the Maxwellian theory. Making use of the
Euler- Lagrange equation
We get the basic equation for the WG original particle
Using the definition of field intensity
Fμν = ∂μ Aν -
the Lorentz gauge, the equation of motion for WG original particle can be
expressed in terms of electromagnetic potential Aμ.
(□ – μ2) A =
(□ – μ2) ψ
= 0 (10-.5)
For static WG, equation reduces to
Therefore the Green function of WG equation, i.e. the responsive function
of a point source G (r-r’) satisfies the following equation
If the origin of the coordinate is put on the source point, the static
potential can be rewritten
Where g is a quantity, characterizing the strength of field intensity.
The static field intensity is
Where (μ r) is a dimensionless quantity, and δ<1. Assuming WG original particle cannot drag the “WG ether” too strongly, this means g=0. In the following I will mainly put forward the gravitational effect of “WG”.