Authors: Lubomir Vlcek
Relationship for kinetic energy derived from the asymmetrical form of the intensity of the moving charge. To derive it we do not need Lorentz's transformations equations, we do not need SPACE-TIME. We do not need local time, or covariant equations or physical simultaneity definition or invariant interval. In other words, in physics we do not need Einstein's theory of relativity. From the asymmetrical form of the intensity of the moving charge we can derive Gauss law, Faraday's law and derive the 4th Maxwell's equation ( fictional by Maxwell and up to now was not derived).Kinetic energy of a charge moving at the velocity of v has two different values: in direction of motion as own kinetic energy of charge and against direction of motion of charge represents the wave energy, which charge creates in transmision medium. Kaufmann's experiment, Fizeau's experiment, Harres's Experiment, Kirchner, Perry, Chaffee experiments are reviewed. Three objections to modern physics: 1. Form of the interference field is non-linear, 2.Form of Intensity of the Moving Charge Electric Field is asymmetrical, 3. Kinetic energy of a charge moving at the velocity of v has two different values: Kinetic energy of electron , (proton) Tkin id =mc2 [ln |1-v/c|+ (v/c) / (1-v/c) ] in direction of motion of electron, (proton) where v is velocity of electron, (proton). Kinetic energy of electron , (proton) Tkin ad = mc2 [ln |1+v/c|- (v/c) / (1+v/c) ] against direction of motion of electron, (proton) where v is velocity of electron, (proton).
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[v1] 2014-09-12 06:18:51
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