The Relativistic Mechanic Theory of the String

Mohamed Salem^*

Omar Al-Mukhtar University, Bayda, Libya.

DOI: 10.4236/jmp.2015.64040                

Abstract

In this article, a novel speculative method is used to derive the relativistic mechanic that governs the motion of the vibrating string within the compactified-dimensions spacetime. This mechanic claims that the relativistic mechanic of the special relativity should be only valid for the motion within the familiar four-dimensional spacetime. However, our novel mechanic is valid for the motion within the compactified-dimensions spacetime predicted by the string theory. The equations of this new mechanic show that the vibrating string can move within the compactified dimensions in a speed that is faster than light. It is also shown that this new relativistic mechanic goes to the classical Newtonian mechanic whenever the speed of the vibrating string is much less than the speed of light. Since the proposed mechanic does not prohibit the existence faster than light motion, it may uncover some of the mysteries regarding the string theory, such as the existence of tachyon and time travel. The main goal of this paper is to show that the motion within the compactified-dimensions spacetime obeys a different relativistic mechanic that will provide a startling and revolutionary perspective on the universe and answer some of the fundamental questions posed in the modern physics.

Keywords

String Theory, Tachyon, Superluminal Motion, Special Relativity, Elementary Particles

Conflicts of Interest

The authors declare no conflicts of interest.

References

[1]	Serway, R.A. and Jewett, J.W. (2014) Physics for Scientists and Engineers with Modern Physics. 9th Edition, Cengage Learning, Boston.
[2]	Young, H.D. and Freedman, R.A. (2003) University Physics with Modern Physics. 11th Edition, Addison Wesley, Boston.
[3]	Kittel, C. (1995) Berekley Physics Course. Vol. I, “Mechanics”. McGraw-Hill College, New York.
[4]	Greene, B. (2010) The Elegant Universe: Superstrings, Hidden Dimensions, and the Quest for the Ultimate Theory. 2nd Edition, W. W. Norton & Company, New York.
[5]	Ohanian, H.C. (1987) Modern Physics. Int. Edition, Prentice-Hall.
[6]	Blatt, F.J. (1992) Modern Physics. Int. Edition, McGraw-Hill, New York.
[7]	Wichmann, E.H. (1995) Berekley Physics Course, Vol. III, “Quantum Physics”. McGraw-Hill College, New York.