On how proton radius shrinkage can be connected with Lorentz factor violation

Authors

  • Wladimir Guglinski Escola de Engenharia da Universidade Federal de Minas Gerais, Av. Presidente Antonio Carlos, 6627, Pampulha, Belo Horizonte-MG, Brazil Author

DOI:

https://doi.org/10.14331/ijfps.2018.330114

Keywords:

New nuclear model, Ellipsoidal even-even nuclei, Electron & positron substructures, Nuclear puzzles

Abstract

Several new experimental findings have shown that atomic nuclei cannot have similar structure of that adopted in the Standard Nuclear Physics (SNP), because there are insurmountable obstacles to be transposed. Nuclear theorists have tried to explain some of the misfires with bizarre theories, but there is a failure impossible to be explained by any theoretical attempt, and such failure impossible to be solved represents the definitive proof that SNP works through wrong foundations. The failure comes from the excited isotopes carbon-12, oxygen-16, argon-36, calcium-40, and calcium-42. All them with spin 2, have null magnetic moments, but this is impossible, because it’s any combination of spins from which those excited isotopes, with spin 2, may have null magnetic moment, if we try to explain it with any of the current nuclear models of the SNP. And the unavoidable conclusion is that it’s impossible to eliminate the inconsistences of the SNP by keeping its current fundamental premises.

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References

Antonello, M., Aprili, P., Baiboussinov, B., Ceolin, M. B., Benetti, P., Calligarich, E., Cieślik, K. (2012). Measurement of the neutrino velocity with the ICARUS detector at the CNGS beam. Physics Letters B, 713(1), 17-22.

Bahcall, J. (1998). Solar neutrinos: Where we are, what we need. Nuclear Physics A, 631, 29-41.

Cruz, C. N. (2016). On the electrodynamics of moving particles in a quasi flat spacetime with Lorentz violation and its cosmological implications. International Journal of Modern Physics D, 25(10), 1650096.

Csótó, A., & Langanke, K. (1998). Effects of 8B size on the low-energy 7Be (p, γ) 8B cross section. Nuclear Physics A, 636(2), 240-246.

Csόtό, A., Langanke, K., Koonin, S., & Shoppa, T. (1995). ^ 7Be (p, γ)^ 8B cross section and the properties of^ 7Be. Physical Review C, 52(2), 1130-1133.

Ebran, J.-P., Khan, E., Nikšić, T., & Vretenar, D. (2012). How atomic nuclei cluster. Nature, 487(7407), 341.

Gaffney, L. P., Butler, P. A., Scheck, M., Hayes, A. B., Wenander, F., Albers, M., Bönig, S. (2013). Studies of pear-shaped nuclei using accelerated radioactive beams. Nature, 497(7448), 199.

Guglinski, W. (2006). Quantum Ring Theory, : Bäuu Institute Press. Boulder, Co, US.

Guglinski, W. (2018a). Calculation of proton radius to be measured in the Project MUSE. Physics Essays, 31(2), 137.

Guglinski, W. (2018b). On how Bohr model of hydrogen atom is connected to nuclear physics. International Journal of Fundamental Physical Sciences, 8(2), 45-54. doi: https://doi.org/https://doi.org/10.14331/ijfps.2018.330113

Guglinski, W. (2018c). Re-evaluation of Fermi’s theory of beta-decay. International Journal of Fundamental Physical Sciences, 8(2), 19-43.

Krasznahorkay, A., Csatlós, M., Csige, L., Gácsi, Z., Gulyás, J., Hunyadi, M.,Timár, J. (2016). Observation of Anomalous Internal Pair Creation in Be 8: A Possible Indication of a Light, Neutral Boson. Physical review letters, 116(4), 042501.

Krieger, A., Blaum, K., Bissell, M. L., Frömmgen, N., Geppert, C., Hammen, M., .Neff, T. (2012). Nuclear Charge Radius of Be 12. Physical review letters, 108(14), 142501.

Nassif, C. (2008). Deformed special relativity with an invariant minimum speed and its cosmological implications. Pramana, 71(1), 1-13.

Nassif, C. (2010). Deformed Special Relativity with an energy barrier of a minimum speed. International Journal of Modern Physics D, 19(05), 539-564.

Nassif, C. (2012). Double special relativity with a minimum speed and the uncertainty principle. International Journal of Modern Physics D, 21(02), 1250010.

Nassif, C. (2015). An explanation for the tiny value of the cosmological constant and the low vacuum energy density. General Relativity and Gravitation, 47(9), 107.

Nörtershäuser, W., Tiedemann, D., Žáková, M., Andjelkovic, Z., Blaum, K., Bissell, M., Kowalska, M. (2009). Nuclear Charge Radii of Be 7, 9, 10 and the One-Neutron Halo Nucleus Be 11. Physical review letters, 102(6), 062503.

Pohl, R., Antognini, A., Nez, F., Amaro, F. D., Biraben, F., Cardoso, J. M., . Fernandes, L. M. (2010). The size of the proton. Nature, 466(7303), 213.

Pohl, R., Nez, F., Fernandes, L. M., Amaro, F. D., Biraben, F., Cardoso, J. M., . Diepold, M. (2016). Laser spectroscopy of muonic deuterium. Science, 353(6300), 669-673.

Tang, Z. (2018). Search for the Neutron Decay n→ X+γ where X is a dark matter particle. arXiv preprint arXiv:1802.01595.

Published

2018-06-30

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Articles

How to Cite

On how proton radius shrinkage can be connected with Lorentz factor violation (Wladimir Guglinski, Trans.). (2018). International Journal of Fundamental Physical Sciences, 8(2), 54-73. https://doi.org/10.14331/ijfps.2018.330114

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