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timeant
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I found one article in 1993 talking about it.[Unacceptable reference deleted by the Mentors]
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berkeman said:Are those spam links at the end of the PDF paper that you linked to? What are those? They look misplaced in a scientific publication...
https://www.physicsforums.com/attachments/283358
It can be derived from the global symmetry not from the local one. That's a subtle point and one should think it through carefully. See the AJP paper quoted in #4.timeant said:EM gauge symmetry does not lead to conservervation laws having no physical meaning.
Charge conservation law can be derived from Dirac field's gauge symmetry by Noether theorem, not by EM field.
Free EM fields are built up by ##A_{\mu}##. Electric charge density and current, which is irrelevant ##A_\mu##, are built by Dirac's ##\psi##.vanhees71 said:It can be derived from the global symmetry not from the local one. That's a subtle point and one should think it through carefully. See the AJP paper quoted in #4.
Thread is closed for Moderation...timeant said:I think you all should care about the academics, not the useless links.
The "back way" for deriving Maxwell's Equations refers to the method of starting with the principle of charge conservation and using it to derive the four equations that describe the behavior of electric and magnetic fields.
The traditional method for deriving Maxwell's Equations begins with the four equations and uses them to show that charge conservation is a consequence. The "back way" reverses this process, starting with charge conservation and deriving the four equations.
The "back way" relies on the principle of charge conservation, which states that the total amount of electric charge in a closed system remains constant over time. By using this principle, the four equations that describe the behavior of electric and magnetic fields can be derived.
The "back way" allows for a deeper understanding of the fundamental principles behind Maxwell's Equations. It also provides an alternative perspective and can lead to new insights and discoveries in the field of electromagnetism.
The "back way" may not be as straightforward as the traditional method for deriving Maxwell's Equations. It also requires a strong understanding of the principle of charge conservation and mathematical skills to manipulate equations. Additionally, it may not be suitable for all situations and may not always yield the same results as the traditional method.