IJAA  Vol.3 No.4 , December 2013
A “Fine Structure Constant” for Inertia
Abstract: We try to find a physical source for the inertial force, which contradicts the acceleration of an object. We find that when an object is accelerated, its gravitational field curves, and the stress force created in this curved field acts on the object against the accelerating force, thus supplying part of the inertial force that contradicts the acceleration. We also find that this force includes a term which is similar to the “fine structure constant” used in quantum mechanics. As well, we find that this term equals unity for a black hole object. Further work is needed in order to find whether the complete inertial force can be found in this way. The experimental results that may prove this approach are still very limited.
Cite this paper: A. Harpaz, "A “Fine Structure Constant” for Inertia," International Journal of Astronomy and Astrophysics, Vol. 3 No. 4, 2013, pp. 395-398. doi: 10.4236/ijaa.2013.34046.

[1]   J. A. Wheeler, “Geometro Dynamic,” Academic Press, New York, 1962.

[2]   D. W. Sciama, “The Unity of the Universe,” Faber and Faber, London, 1959.

[3]   E. N. Parker, “Cosmical Magnetic Fields,” Clarendon Press, Oxford, 1979.

[4]   E. R. Priest, “Solar Magneto-Hydrodynamics,” Reidel Pub. Company, Dordrecht, 1984.

[5]   W. Rindler, “Special Relativity,” Oliver & Boyd, Edinburgh, 1966.

[6]   A. Gupta and T. Padmanabhan, “Radiation from a Charged Particle and Radiation Reaction Reexamined,” Physical Review D, Vol. 57, No. 12, 1998, pp. 7241-7250. PhysRevD.57.7241

[7]   G. A. Schott, “Electromagnetic Radiation,” Cambridge University Press, Cambridge, 1912.

[8]   R. Fulton and F. Rohrlich, “Classical Radiation from a Uniformly Accelerated Charge,” Annals of Physics, Vol. 9, No. 4, 1960, pp. 499-517.

[9]   A. Einstein and L. Infeld, “The Evolution of Physics,” Simon and Schuster, New York, 1938.

[10]   L. D. Landau and E. M. Lifshitz, “Classical Theory of Fields,” 3rd Edition, Pergamon Press, Oxford, 1971, 45p.

[11]   A. Harpaz and N. Soker, “Equation of Motion of an Electric Charge,” Foundations of Physics, Vol. 33, No. 8, 2003, pp. 1207-1221.

[12]   A. Harpaz, “Electric Field in a Gravitational Field,” Foundations of Physics, Vol. 37, No. 4-5, 2007, pp. 763-772.

[13]   A. K. Singal, “The Equivalence Principle and an Electric Charge in a Gravitational Field II. A Uniformly Accelerated Charge Does Not Radiate,” General Relativity and Gravitation, Vol. 29, No. 11, 1997, pp. 1371-1390.

[14]   H. L. Liboff, “Quantum Mechanics,” Addison Wessley, Reading, 1992.