New Basic Theory of Gravity

Author(s)
Hubert J. Veringa

Affiliation(s)

Department Mechanical Engineering, Eindhoven University of Technology, Eindhoven, Netherlands.

Department Mechanical Engineering, Eindhoven University of Technology, Eindhoven, Netherlands.

ABSTRACT

Although Newton’s law of gravity already exists for centuries, and its validity is beyond any doubt, we are still lacking a basic theory to explain the specific features of this law. The general belief is that any suitable theory should include, or will be a merger of, classical quantum theory and general relativity, but until now no acceptable mathematical model taking both aspects into account has proposed. The present letter is written to present a new scheme of analysis for the mutual interaction between particles that have some exchange with respect to time and space. It is found that the right form of Newton’s gravity law emerges by consequently working through the existing schemes of both quantum mechanics and the basic equations of relativity theory as expressed by the Dirac equation.

Although Newton’s law of gravity already exists for centuries, and its validity is beyond any doubt, we are still lacking a basic theory to explain the specific features of this law. The general belief is that any suitable theory should include, or will be a merger of, classical quantum theory and general relativity, but until now no acceptable mathematical model taking both aspects into account has proposed. The present letter is written to present a new scheme of analysis for the mutual interaction between particles that have some exchange with respect to time and space. It is found that the right form of Newton’s gravity law emerges by consequently working through the existing schemes of both quantum mechanics and the basic equations of relativity theory as expressed by the Dirac equation.

Cite this paper

Veringa, H. (2016) New Basic Theory of Gravity.*Journal of Modern Physics*, **7**, 1818-1828. doi: 10.4236/jmp.2016.713162.

Veringa, H. (2016) New Basic Theory of Gravity.

References

[1] Ryder, L. (2009) Introduction to General Relativity. Cambridge University Press, Cambridge. http://dx.doi.org/10.1017/CBO9780511809033

[2] Heacox, W.D. (2015) The Expanding Universe. Cambridge University Press, Cambridge.

[3] Heitler, W. (1945) Elementary Wave Mechanics. Oxford Clarendon Press, Oxford.

[4] Ney, E.P. (1965) Electromagnetism and Relativity. Harper &Row, New York.

[5] Messiah, A. (1961) Quantum Mechanics. Vol. 1, North Holland Publishing Company, Amsterdam.

[6] Messiah, A. (1985) Quanten-Mechanik, Band 2. Walter de Gruyter, Berlin.

[7] Greulich, K.O. (2010) Journal of Modern Physics, 1, 300-302.

http://dx.doi.org/10.4236/jmp.2010.15042

[8] Panowsky, W. (1972) Melba Philips: Classical Electricity and Magnetism. Addison Wesley Publishing Company, Boston.

[9] Bardeen, J., Cooper, L.N. and Schrieffer, J.R. (1957) Physical Review, 108, 1175.

http://dx.doi.org/10.1103/PhysRev.108.1175

[10] Higgs, P.W. (1964) Physics Review Letters, 12, 132-133.

http://dx.doi.org/10.1016/0031-9163(64)91136-9

[1] Ryder, L. (2009) Introduction to General Relativity. Cambridge University Press, Cambridge. http://dx.doi.org/10.1017/CBO9780511809033

[2] Heacox, W.D. (2015) The Expanding Universe. Cambridge University Press, Cambridge.

[3] Heitler, W. (1945) Elementary Wave Mechanics. Oxford Clarendon Press, Oxford.

[4] Ney, E.P. (1965) Electromagnetism and Relativity. Harper &Row, New York.

[5] Messiah, A. (1961) Quantum Mechanics. Vol. 1, North Holland Publishing Company, Amsterdam.

[6] Messiah, A. (1985) Quanten-Mechanik, Band 2. Walter de Gruyter, Berlin.

[7] Greulich, K.O. (2010) Journal of Modern Physics, 1, 300-302.

http://dx.doi.org/10.4236/jmp.2010.15042

[8] Panowsky, W. (1972) Melba Philips: Classical Electricity and Magnetism. Addison Wesley Publishing Company, Boston.

[9] Bardeen, J., Cooper, L.N. and Schrieffer, J.R. (1957) Physical Review, 108, 1175.

http://dx.doi.org/10.1103/PhysRev.108.1175

[10] Higgs, P.W. (1964) Physics Review Letters, 12, 132-133.

http://dx.doi.org/10.1016/0031-9163(64)91136-9