The Schwarzschild Proton
- Resonance Project Foundation, P.O. Box 764, Holualoa, HI 96725 (United States)
We review our model of a proton that obeys the Schwarzschild condition. We find that only a very small percentage ({approx}10{sup -39}%) of the vacuum fluctuations available within a proton volume need be cohered and converted to mass-energy in order for the proton to meet the Schwarzschild condition. This proportion is equivalent to that between gravitation and the strong force where gravitation is thought to be {approx}10{sup -38} to 10{sup -40} weaker than the strong force. Gravitational attraction between two contiguous Schwarzschild protons can accommodate both nucleon and quark confinement. We calculate that two contiguous Schwarzschild protons would rotate at c and have a period of 10{sup -23} s and a frequency of 10{sup 22} Hz which is characteristic of the strong force interaction time and a close approximation of the gamma emission typically associated with nuclear decay. We include a scaling law and find that the Schwarzschild proton data point lies near the least squares trend line for organized matter. Using a semi-classical model, we find that a proton charge orbiting at a proton radius at c generates a good approximation to the measured anomalous magnetic moment.
- OSTI ID:
- 21506835
- Journal Information:
- AIP Conference Proceedings, Vol. 1303, Issue 1; Conference: CASYS '09: 9. international conference on computing anticipatory systems, Liege (Belgium), 3-8 Aug 2009; Other Information: DOI: 10.1063/1.3527190; (c) 2010 American Institute of Physics; ISSN 0094-243X
- Country of Publication:
- United States
- Language:
- English
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APPROXIMATIONS
BAG MODEL
BLACK HOLES
EMISSION
FLUCTUATIONS
GRAVITATION
INTERACTIONS
LEAST SQUARE FIT
MAGNETIC MOMENTS
MASS
NUCLEAR DECAY
PROTONS
SCALING LAWS
SCHWARZSCHILD METRIC
SEMICLASSICAL APPROXIMATION
SIMULATION
BARYONS
CALCULATION METHODS
COMPOSITE MODELS
DECAY
ELEMENTARY PARTICLES
EXTENDED PARTICLE MODEL
FERMIONS
HADRONS
MATHEMATICAL MODELS
MATHEMATICAL SOLUTIONS
MAXIMUM-LIKELIHOOD FIT
METRICS
NUCLEONS
NUMERICAL SOLUTION
PARTICLE MODELS
QUARK MODEL
VARIATIONS