1/194 Undulating Relativity Author: Alfredo Dimas Moreira Garcia E-mail: [email protected]ABSTRACT The Special Theory of Relativity takes us to two results that presently are considered “inexplicable” to many renowned scientists, to know: -The dilatation of time, and -The contraction of the Lorentz Length. The solution to these have driven the author to the development of the Undulating Relativity (UR) theory, where the Temporal variation is due to the differences on the route of the light propagation and the lengths are constants between two landmarks in uniform relative movement. The Undulating Relativity provides transformations between the two landmarks that differs from the transformations of Lorentz for: Space (x,y,z), Time (t), Speed ( u ), Acceleration ( a ), Energy (E), Momentum ( p ), Force ( F ), Electrical Field ( E ), Magnetic Field ( B ), Light Frequency ( y ), Electrical Current ( J ) and “Electrical Charge” ( ρ ). From the analysis of the development of the Undulating Relativity, the following can be synthesized: - It is a theory with principles completely on physics; - The transformations are linear; - Keeps untouched the Euclidian principles; - Considers the Galileo’s transformation distinct on each referential; - Ties the Speed of Light and Time to a unique phenomenon; - The Lorentz force can be attained by two distinct types of Filed Forces, and - With the absence of the spatial contraction of Lorentz, to reach the same classical results of the special relativity rounding is not necessary as concluded on the Doppler effect. Both, the Undulating Relativity and the Special Relativity of Albert Einstein explain the experience of Michel- Morley, the longitudinal and transversal Doppler effect, and supplies exactly identical formulation to: Aberration of zenith 2 2 c v 1 / c v tgα . Fresnel’s formula ) n 1 v(1 n c c' 2 . Mass ( m ) with velocity ( v ) = [resting mass ( mo )]/ 2 2 1 c v . 2 . c m E . Momentum 2 2 1 . c v v mo p . Relation between momentum (p) and Energy (E) 2 2 2 . . p c mo c E . Relation between the electric field ( E ) and the magnetic field ( B ) E c V B 2 . Biot-Savant’s formula . μ R . π 2. I . μο B Louis De Broglie’s wave equation v c u ; u x t πγ 2 n i s . a ψ(x,t) 2
