Maxwell's equations

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Example of Maxwell's equations in differential form, E= electric field intensity H= magnetic field intensity D= electric induction ρ= free charge density J= electric current density
Example of Maxwell's equations in differential form, E= electric field intensity H= magnetic field intensity D= electric induction ρ= free charge density J= electric current density


Maxwell's equations are four partial differential equations (or integrodifferential equations) in which the Scottish physicist James C. Maxwell (1831–1879) unified existing knowledge about electromagnetic fields. Their immediate consequence is, among other things, that electromagnetic waves incl. lights propagate at a finite speed. The equations represent the basis of classical electromagnetic field theory, they describe very well the behavior of the electromagnetic field at the macroscopic level. At the phenomenological level, they show the interconnectedness of electric and magnetic fields, the explanation of this interconnectedness is a question of relativistic physics.

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