Natural Theory of Relativity
American Journal of Astronomy and Astrophysics
Volume 1, Issue 3, September 2013, Pages: 23-40
Received: Sep. 16, 2013;
Published: Oct. 30, 2013
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Fayaz Tahir, Department of Civil Engineering, City College of the City University of New York, NY, USA
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I have started this theory by deriving a different time dilation formula in an attempt to make the concepts of relativity more clear. I used the two postulates of special relativity i.e. the speed of light is constant for all inertial observers in free space i.e. vacuum and the same in all directions and the laws of physics are the same in all inertial frames together with the well-known fact that light takes a definite amount of time to travel between two points in space. I have then been able to get rid of the distortion, caused by the characteristics of the speed of light namely its constancy in all directions and the definite amount of time it takes to travel when it brings information from one point to another in space in combination with relative motion, in the form of infinite series terms. The distortion occurs symmetrically in the form of infinite series and leaves no skewness behind when got rid of. If we approximate the distorted value of a physical quantity to the first order, we get a distorted value. If we get rid of the distortion, in the form of infinite series, we get the actual value of the physical quantity. In the course of completing this theory I rejuvenated the concept of relative inertial kinetic energy and introduced relative gravitational acceleration at constant velocity in uniform circular motion. I have also been able to introduce the concept of gravitational shift in the dimensions of matter. My theory is very consistent.
Characteristics of the Speed of Light, Relative Motion, Infinite Series, Distortion
To cite this article
Natural Theory of Relativity, American Journal of Astronomy and Astrophysics.
Vol. 1, No. 3,
2013, pp. 23-40.
Beiser, A, Concepts of Modern Physics (2003)
Adams, R. A., Calculus: A Complete Course (2002)
Red aka, Our Nine Planets and their Specifications, Oct 05 2007
Griffiths, D. J., Introduction to Electrodynamics, 1st Edition
Stewart, J., Calculus (1999), 4th Edition, Brooks/Cole Publishing Company, an ITP Company
Dakin, R. I. Porter, Elementary Analysis (1971)
http://www.mathpages.com/home/kmath280/kmath280.htm. Accessed 3/4/2013.