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nur
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hi everyone i want a real explanation to maxwell equations and exactely a meaning physicly to dérivation to an magnitic ...
thanks
thanks
Pythagorean said:That's not something that could easily come out of one post without someone dedicating a lot of time and energy. That's why we have whole textbooks written about electrodynamics:
So unless you have specific questions, I suggest you take an electromagnetism course or buy the book if you have the math background to understand it.
Daveman20 said:What maths are required for complete use this book?
nur said:hi everyone i want a real explanation to maxwell equations and exactely a meaning physicly to dérivation to an magnitic ...
thanks
Maxwell's equations are a set of four equations that describe the behavior of electric and magnetic fields. They were developed by Scottish physicist James Clerk Maxwell in the 19th century and are fundamental to the study of electromagnetism.
Maxwell's equations are important because they provide a complete description of how electric and magnetic fields interact with each other and with charged particles. They form the foundation of modern electromagnetic theory and have numerous practical applications, including in the development of technologies such as radio, television, and wireless communication.
Maxwell's equations were derived by combining experimental observations and mathematical principles. Maxwell used the work of previous scientists, such as Michael Faraday and André-Marie Ampère, to develop a unified theory of electromagnetism. He also introduced the concept of displacement current to account for changes in electric fields over time.
The physically meaningful derivation of Maxwell's equations involves using fundamental principles of electromagnetism, such as Gauss's law, Ampère's law, and Faraday's law, to derive the equations. This derivation shows the connection between the equations and physical phenomena, making them more intuitive and easier to understand.
Yes, Maxwell's equations can be simplified in certain situations. For example, in the absence of magnetic fields, Ampère's law can be simplified to just the curl of the electric field. Additionally, in the absence of time-varying fields, Faraday's law can be simplified to just the divergence of the electric field. These simplifications can make the equations easier to work with in specific scenarios.