Results 61 to 70 of about 108,496 (179)
Functional Forms for Lorentz Invariant Velocities
Lorentz invariance lies at the very heart of Einstein’s special relativity, and both the energy formula and the relative velocity formula are well-known to be invariant under a Lorentz transformation.
James M. Hill
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Galilean relativity – Explained by means of the triangle solutions
This paper presents a novel approach to understanding relativity through the lens of the triangle solutions. Triangle solutions will serve as a mathematical model for relativity.
Shukri Klinaku
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Analysis of Electromagnetic Problems in the Presence of Non-uniform Movements [PDF]
Electromagnetic problems with moving structures are considered. For objects moving at a uniform velocity, the most popular technique used in the literature consists of a change of the reference frame and the utilization of Lorentz transformation of ...
Mohammad Marvasti, Halim Boutayeb
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Lorentz-like Transformations [PDF]
MR. LANDSBERG‘S letter, in that it derives a general transformation of which the Lorentz transformation is a special case, is doubtless of importance mathematically. It seems to me to have considerable physical interest for two reasons. First, it should help to elucidate the difference between the ‘one-‘way character of the laws of radiation and the ...
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On arithmetical and dynamical properties of Lorentz maps of the torus
We proved that any Lorentz transformation of 2-torus is Anosov automorphism. One completely describes admissible parameters of Lorentz transformations and their arithmetical properties.
Aranson, S., Zhuzhoma, E.
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Effect of Thomas Rotation on the Lorentz Transformation of Electromagnetic fields. [PDF]
Malhotra L +4 more
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A Physical Causality—Information Manifold With a Pythagorean Metric in Special Relativity
The spacetime vectors with the Minkowski metric are cornerstones of special relativity, with the Minkowski metric and physical causality invariant under the Lorentz transformation.
Roland Riek
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Local Lorentz Transformation and "Lorentz Violation"
15 pages, no ...
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Integrable coupled bosonic massive Thirring model and its nonlocal reductions
A coupled bosonic massive Thirring model (BMTM), involving an interaction between the two independent spinors, is introduced and shown to be integrable.
B. Basu-Mallick, Debdeep Sinha
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Here, we present a new physical quantity with the aim of unifying the structure of physics. The basic assumption starts with a reduction of all the natural forces into a single force.
Borros M. Arneth
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