General Geometry and Geometry of Electromagnetism
Author:
Shervgi Shahverdiyev
Abstract
It is shown that Electromagnetism creates geometry different from Rieman-
nian geometry. General geometry including Riemannian geometry as a spe-
cial case is constructed. It is proven that the most simplest special case of
General Geometry is geometry underlying Electromagnetism. Action for elec-
tromagnetic field and Maxwell equations are derived from curvature function
of geometry underlying Electromagnetism. And it is shown that equation of
motion for a particle interacting with electromagnetic field coincides exactly
with equation for geodesics of geometry underlying Electromagnetism.