Difference between revisions of "A Cheap, Rational and Testable Refinement of Special and General Relativity"
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# The central theoretical idea: In general relativity, there is not a curved space-time in a phi-losophical sense. U < 2<span style="FONT-FAMILY: Times New Roman">?</span>r or U > 2<span style="FONT-FAMILY: Times New Roman">?</span>r follow if measuring rods contract in gravitational fields and this different in radial and tangential directions of a circle.<br /> | # The central theoretical idea: In general relativity, there is not a curved space-time in a phi-losophical sense. U < 2<span style="FONT-FAMILY: Times New Roman">?</span>r or U > 2<span style="FONT-FAMILY: Times New Roman">?</span>r follow if measuring rods contract in gravitational fields and this different in radial and tangential directions of a circle.<br /> | ||
− | [[Category:Scientific Paper]] | + | [[Category:Scientific Paper|cheap rational testable refinement special general relativity]] |
− | [[Category:Relativity]] | + | [[Category:Relativity|cheap rational testable refinement special general relativity]] |
Latest revision as of 19:14, 1 January 2017
Scientific Paper | |
---|---|
Title | A Cheap, Rational and Testable Refinement of Special and General Relativity |
Author(s) | J G Brandes |
Keywords | Special Relativity, General Relativity |
Published | 2006 |
Journal | None |
No. of pages | 9 |
Abstract
- The main testable idea of this contribution is quite a new explanation of the light flash of gamma bursts. As will be shown, a free falling particle converts its rest mass partly into wave energy. This is freed when the particle hits the surface of a star. Such an effect during the col-lapse to a neutron star might be seen as a gamma burst ? unexplained by classical general relativity up to now.
- The central theoretical idea: In general relativity, there is not a curved space-time in a phi-losophical sense. U < 2?r or U > 2?r follow if measuring rods contract in gravitational fields and this different in radial and tangential directions of a circle.