special relativity theory
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2021 ◽  
Author(s):  
Sangwha Yi

In special relativity theory, we discovered 4-dimensional transformation of general Rindler spacetimefrom 4-dimensional Lorentz transformation in inertial frames.We try to discover 4-dimensional inverse-transformation of general Rindler space-time.


2021 ◽  
Author(s):  
Sangwha Yi

In the special relativity theory, we know how Lorentz 4-force is invariant in special relativity theory.


2021 ◽  
Vol 16 (3) ◽  
pp. 59-67
Author(s):  
Łukasz Mścisławski

The book written by Wojciech Sady is an interesting and inspiring attempt to reconstruct the mechanism of the revolution that took place in physics at the beginning of the 20th century. As part of the attempts to characterize the process of the emergence of special relativity theory and the old quantum theory, author also raises the issue of the role of genius and imagination in the process of searching for new scientific theories. The work is based on rich factual material, however, has several weaknesses and — as it seems — several places that would not require greater precision. This work aims to identify these points.


2021 ◽  
Author(s):  
Sangwha Yi

In special relativity theory, we discover the relation of inertial frames’ accelerations. In this theory,we can understand general state of the relation of inertial frames’ accelerations


2021 ◽  
Author(s):  
Sangwha Yi

In special relativity theory, we discover 4-dimensional transformation of general Rindler spacetimefrom 4-dimensional Lorentz transformation in inertial frames.


2021 ◽  
Author(s):  
Sangwha Yi

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


2021 ◽  
Author(s):  
Sangwha Yi

In the special relativity theory, we study the gauge theory in the electro-magnetic field theory.Using that the Electro-magnetic potential is 4-vector, we treat the invariant potential. Electro-magnetic field theory’s the gauge theory is expanded


Author(s):  
Floor Kamphorst ◽  
M. J. Vollebregt ◽  
E. R. Savelsbergh ◽  
W. R. van Joolingen

AbstractEinstein’s derivation of special relativity theory (SRT), based on hypothetical reasoning and thought experiments, is regarded as a prime example of physics theory development. In secondary education, the introduction of SRT could provide a great opportunity for students to engage in physics theorizing, but this opportunity is largely being missed in current teaching practice. One reason could be that secondary students lack some knowledge of electromagnetism that was central to Einstein’s argument. Therefore, we conducted an educational reconstruction to develop a teaching approach that would not rely on advanced understanding of electromagnetism, yet retain the modes of reasoning that were characteristic of Einstein’s approach. In our reconstruction, we identified the light postulate, which is notoriously difficult for students to grasp, as a central concept. We developed a teaching and learning sequence in which students perform relativistic thought experiments and try different interpretations of the light postulate. Through these activities, students experienced how the new concepts meet the requirements for a good theory. Experimental evaluation of the teaching and learning sequence indicates that this can be a fruitful approach to introduce SRT to secondary students.


Author(s):  
Mohamed Elmansour Hassani

In the present paper, the so-called Einstein’s causality is scrutinized and proven to be an illusion, a sort of mathematical fallacy. Causality as a well-established universal principle was and is absolutely valid for subluminal, luminal and superluminal signals under any natural and/or artificial circumstances. It is also shown that conceptually special relativity theory (SRT) is inapplicable to superluminality of physical phenomena since SRThas the light speed in vacuum as an upper limiting speed in its own proper domain of applications, and also because SRT is crucially based on the concept of inertial reference frames (IRFs) which are related to each other by Lorentz transformations, that is why the relative velocity of any two IRFs must be smaller than light speed.


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