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Smarandache-Rodrigues-Maiorino Superluminal Theory
by
Leonardo F. D. da Motta
University of Belem, PA, Brazil
Studying solutions of Maxwell and Dirac-Weyl equations, Waldyr Rodrigues Jr. and José Maiorino were able to propose a full-unified theory for constructions of arbitrary speeds in nature (for arbitrary they meant 0 <= v < infinity) in 1996 [1]. They also proposed that there is no such thing as a limit speed in the universe, so that Smarandache Hypothesis can be promoted to theory, as Smarandache-Rodrigues-Maiorino (SRM) theory. What is unique about Rodrigues-Maiorino theory is that special relativity principle suffers a breakdown, however, even relativistic constructions of quantum mechanics, such as Dirac equation, agree completely with superluminal phenomena. Also, according to Rodrigues-Maiorino theory, even well positioned mirrors can accelerate an electromagnetic wave to velocities greater of the light. This assumption was later on confirmed by Saari and Reivelt (1997) [2], who produced a X-wave (named this way by J. Y. Lu, a Rodrigues' contributor [3]) using a xenon lamp intercepted with a set of lens and orifices. The SRM theory is a mathematical pure and strong solution of the relativistic quantum wave equation, indicating that there is no speed limit in the universe, and therefore is the most powerful theory today for construction of arbitrary speeds. References: [1] Rodrigues, Waldyr A. & Maiorino, José E. A unified theory for construction of arbitrary speeds solutions of the relativistic wave equations. Random Oper. and Stoch. Equ., Vol. 4, No. 4, p. 355-400 (1996). [2] Saari, P. & Reivelt, K. Evidence of X-Shaped Propagation-Invariant Localized Light Waves. Phys. Rev. Lett. 21, 4135, (1997). [3] Rodrigues, Waldyr A. & Lu, J. Y. On the Existence of Undistorted Progressive Waves of Arbitrary Speeds In Nature. Found. Phys. 27, 435-508 (1997). [4] Smarandache, F. There Is No Speed Barrier in the Universe. Bull. Pure Appl. Sci., 17D, 61, 1998. http://www.gallup.unm.edu/~smarandache/NoSpLim.htm.
Date received: September 26, 2000
Copyright © 2000 by the author(s). The author(s) of this document and the organizers of the conference have granted their consent to include this abstract in Atlas Conferences Inc. Document # caft-02.