Spacetime curvature

In principle, therefore, the electromagnetic energy density in Eq. (50) is always available whenever there is spacetime curvature in other words, it is always available because there is always spacetime curvature. 

Decomposing the Dipole s Potential Deepening the Structure and Dynamics Vacuum Engines as Deterministic Spacetime Curvature Sets Causal System Robots (CSRs)... 

A corresponding Engine Set of Spacetime Curvatures Is Needed for Any Observed Function of an Observable System Remarks on Vacuum Engineering XIV. AIAS Contributions to a New Electrodynamics... 

In Sachs great generalization of a combined general relativity and electrodynamics, we are also speaking of spacetime curvature functions, and a unified field theory. See also Sachs chapter on symmetry in electrodynamics from special to general relativity, macro to quantum domains in this series of volumes on modern nonlinear optics (Part 1, 11th chapter). 

D. Vacuum Engines as Deterministic Spacetime Curvature Sets... 

T. E. Bearden, Formation and Use of Time-Reversal Zones, EM Wave Transduction, Time-Density (Scalar) EM Excitation and Decay, and Spacetime Curvature Engines to Alter Matter and Convert Time Into Energy, Invention Disclosure Document 446522 (Oct. 26, 1998). 

Any increase or decrease of energy in the apparatus and process in the local spacetime constitutes (1) self-regauging by the process, whereby the process freely increases the potential energy of the system utilizing the process and (2) concomitant curvature of spacetime and increase in that spacetime curvature because of the increase of local energy in the system process. 

Here,, 4 ( is the vector 4-potential introduced in the vacuum as part of the covariant derivative, and therefore introduced by spacetime curvature. The electromagnetic field and the topological charge g are the results of the invariance of the Lagrangian (868) under local U(l) gauge transformation, in other words, the results of spacetime curvature. 

In contrast to the SRT concept that the presence of any kind of bodies does not influence the properties of space and time, GRT demands that bodies influence spacetime and one another. Reference 5 elaborates on spacetime curvature... 

In this case, Einstein computed that light from a certain star passing close to the sun s surface would be deflected by the sun s local spacetime curvature by a factor of 1.7 seconds of arc, that is, as = 1.7". The effect of STC near massive bodies was verified during the eclipse of the sun in 1919 when the following values were measured as = 0.8" and as = 1.8" [10,24,25]. 

According to Einstein s explanation, half of this deflection is caused by the mass interaction between the sun and the passing photons of the light, and half of it is by the spacetime curvature [10,24,25]. 

The range determined by r < Xce, where the close proximity of the nucleons and their spacetime curvature affects the local gravitation attractive force, making G n =/( ) valid. 

The range determined by r > Qro, returns us to the familiar form of the gravitational attractive force that exists between atoms and molecules. This range is beyond the effect of local spacetime curvature on G caused by the nucleons. 

The accordance between these two values is 1.5%. This computation shows that spacetime curvature around a proton is characterized by the wavelength Xst and energy Est. 

The region of spacetime curvature around proton, which is covered by this computation, is determined by the total quantum numbers from k = 0 to k = 6. The result shows that this region has potential energy of the order of MeV. The proton-neutron system, which creates deuteron, is in the energy level determined by the total quantum number k = 3 while the binding energy of this nucleus is 2.23 MeV. 

The analysis presented above shows that the value of the deuteron s binding energy computed by the magnitudes, which characterize the spacetime curvature around proton, has excellent accordance with experimentally observed values. Therefore, it is justified to consider these results as experimentally verified, what proves that the spacetime curvature around proton exists. 

Gravitational waves are propagating fluctuations in the spacetime curvature. These fluctuations produce an oscillating tidal fleld which changes the distance between nearby free-falling bodies. The fractional change in the... 

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