Electromagnetic wave-guide experiments for detecting light-speed anisotropy

2008 ◽  
Vol 86 (6) ◽  
pp. 835-838
Author(s):  
A Sfarti

The Mansouri–Sexl theory is a well known test of the theory of relativity. The main test theories of special relativity (SR) are named after their authors, Robertson (Rev. Mod. Phys. 21, 378 (1949)) and Mansouri and Sexl (Gen. Rel. Grav. 8, 497 (1977); 8, 515 (1977); and 8, 809 (1977)). These test theories can also be used to examine potential alternate theories to SR — such alternate theories predict particular values of the parameters of the test theory, which can easily be compared to values determined by experiments analyzed with the test theory. The existing experiments put rather strong experimental constraints on any alternative theory. Mansouri and Sexl promised an electromagnetic version of their theory, but for some reason that part was never delivered. In the following paper, we will construct the electromagnetic version and will demonstrate its application to constraining light-speed anisotropy. PACS No.: 03.30.+p

2010 ◽  
Vol 25 (02) ◽  
pp. 125-133
Author(s):  
A. SFARTI

The Mansouri–Sexl theory is a well-known test theory of relativity. In the following paper we demonstrate a novel way of detecting second-order effects in terms of both lab and ion speed for light speed anisotropy detection. Prior literature15,18–21 has shown the way of constraining the Mansouri–Sexl parameter "a" via the Ives–Stilwell experiment, however, the prior approaches have proven to be incomplete in managing to constrain only one parameter, the "a" parameter. In the current paper we will take the unprecedented step of reconstructing the Mansouri–Sexl formalism for the Ives–Stilwell experiment and by showing how to improve on the theoretical and experimental bases such as to constrain both the parameter "a" and the parameter "b". Our paper is organized as follows: in the first section we give a new and more complete derivation of the Mansouri–Sexl Doppler effect. In the second part, we apply the newly expanded Mansouri–Sexl Doppler formalism in order to revise the principles of the Ives–Stilwell experiment. We continue by showing how the revised experiment is to be used in order to constrain both the parameter "a" and the parameter "b" in a measurement of light speed isotropy. This turns the Mansouri–Sexl Ives–Stilwell experiment into a very powerful tool for constraining light speed anisotropy.


2021 ◽  
Author(s):  
Sangwha Yi

In the Cosmological Special Relativity Theory, we study Maxwell equations, electromagnetic wave equation and function.


2008 ◽  
Vol 86 (3) ◽  
pp. 505-507 ◽  
Author(s):  
Adrian Sfarti

The Mansouri–Sexl theory is a well-known test theory of relativity. Mansouri and Sexl deal with a large number of experiments such as Michelson–Morley, Kennedy–Thorndike, Ives–Stilwell but leave out the very interesting Sagnac experiment. In the following paper we will argue for a novel way of detecting high-order effects in vacuo via an increased rotational speed re-enactment of the Sagnac experiment. We will show the presence of a large-value error term and will set the experimental conditions for detecting such a term. We will also show how the Saganac experiment can be used for the detection of light-speed anisotropy in the framework of the Mansouri–Sexl test theory. PACS No.: 03.30.+p


2021 ◽  
Vol 11 (3) ◽  
pp. 43-49
Author(s):  
Hamdoon A. Khan ◽  

With the consideration of the light which carries the photon particles, the Lorentz transformation was constructed with an impressive mathematical approach. But the generalization of that equation for all the velocities of the universe is direct enforcement on other things not to travel faster than light. It has created serious issues in every scientific research that was done in the last century based on the special theory of relativity. This paper replaces the velocity of light with some other velocities and shows us the possible consequences and highlights the issues of special relativity. If I travel through my past or future and was able to see another me there, who would be the real Hamdoon I or the one I see there in the past or future! If the real one is only me, the one I saw, is not me, so, I could not travel through my or someone else's past or future. Therefore, no one can travel through time. If both of us are the same, can the key of personal identity be duplicated or be separated into two or more parts? These are some of the fundamental philosophical arguments that annihilate the concept of time travel which is one of the sequels of special relativity.


2019 ◽  
Vol 2 (2) ◽  

Not only universe, but everything has general characters as eternal, infinite, cyclic and wave-particle duality. Everything from elementary particles to celestial bodies, from electromagnetic wave to gravity is in eternal motions, which dissects only to circle. Since everything is described only by trigonometry. Without trigonometry and mathematical circle, the science cannot indicate all the beauty of harmonic universe. Other method may be very good, but it is not perfect. Some part is very nice, another part is problematic. General Theory of Relativity holds that gravity is geometric. Quantum Mechanics describes all particles by wave function of trigonometry. In this paper using trigonometry, particularly mathematics circle, a possible version of the unification of partial theories, evolution history and structure of expanding universe, and the parallel universes are shown.


2021 ◽  
Author(s):  
Sebastin Patrick Asokan

Abstract This paper shows that from the fact that the same Reality is perceived differently by the observers in different inertial frames, we can draw a simple and straightforward explanation for the constancy of light's speed in all inertial frames without any need for bringing in paradoxical Lorentz Transformation. This paper also proves that Lorentz Transformation has failed in its attempt to do the impossible task of establishing t' ≠ t to explain the constancy of the speed of light in all inertial frames without contradicting the interchangeability of frames demanded by the First Postulate of the Special Theory of Relativity. This paper also points out the misconceptions regarding the claimed experimental verifications of Lorentz Transformation's predictions in the Hafele–Keating experiment and μ meson experiment. This paper concludes that Einstein's Special Theory Relativity can stand on its own merits without Lorentz Transformation.


2019 ◽  
pp. 265-284
Author(s):  
Steven J. Osterlind

This chapter provides the context for the early twentieth-century events contributing to quantification. It was the golden age of scientific exploration, with explorers like David Livingstone, Sir Richard Burton, and Sir Ernest Shackleton, and intellectual pursuits, such as Hilbert’s set of unsolved problems in mathematics. However, most of the chapter is devoted to discussing the last major influencer of quantification: Albert Einstein. His life and accomplishments, including his theory of relativity, make up the final milestone on our road to quantification. The chapter describes his time in Bern, especially in 1905, when he published several famous papers, most particularly his law of special relativity, and later, in 1915, when he expanded it to his theory of general relativity. The chapter also provides a layperson’s description of the space–time continuum. Women of major scientific accomplishments are mentioned, including Madame Currie and the mathematician Maryam Mirzakhani.


2017 ◽  
Vol 30 (4) ◽  
pp. 450-454
Author(s):  
Stephan J. G. Gift

1990 ◽  
Vol 68 (10) ◽  
pp. 1122-1125 ◽  
Author(s):  
Nicolae Marinescu ◽  
Rudolf Nistor

The paper gives a formal analogy between the distribution of the electromagnetic field in a wave guide and microwave cavities and the quantum-mechanical probabilities distribution. We show that the wave guide of the cutoff frequency ωc acts on an electromagnetic wave as a quantum potential barrier [Formula: see text]. We also establish a nonhabitual time-independent Schrödinger equation that replaces Maxwell's equations in describing guided wave propagation.


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