Engineering topics
Publications and source records attributed to Ozsvath, I..
The mathematical problem encountered when looking for the simplest expanding and rotating model of the universe without the compactness condition for the space sections is formulated. The Lagrangian function is derived for four different rotating universes simultaneously. These models correspond in a certain sense to Godel's (1950) ?symmetric case.'
Einstein field equations for spatially homogeneous spaces, considering rotating matter model in regularized Euler-Lagrange form
Physical and geometrical properties of dust filled universes, using left invariant metrics compatible with Einstein equations
Finite rotating universe model construction not possessing Goedel cosmos pathological properties, discussing relation to Mach principle
Homogeneous solutions of Einstein-Lichnerowicz equations for electrically charged fluid with infinite conductivity universes
Homogeneous solution of Einstein-Maxwell equations assuming invariant space-time metric and electromagnetic field
All homogeneous solutions of Einstein field equations with incoherent matter and null electromagnetic field
Unitary symmetry as broken rotational invariance and imposition of weak current universality resulting in current decay
Solution of Einstein field equations with incoherent matter for homogeneous space-time case using spinor technique, including Goedel theorem proof