Maxwell's Homogeneous Eqns: Notation Explained | Mick

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SUMMARY

The discussion centers on the notation of Maxwell's homogeneous equations, specifically in the context of 4-tensor form represented as ∂[λFμν] = 0. Mick seeks clarification on this notation and its relation to Bianchi's identities, particularly those involving the Riemann curvature tensor. The consensus confirms that the notation is valid for expressing Maxwell's equations in a tensorial framework.

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Mick0101
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Hello everybody!

Can someone please explain me if I may write Maxwell's homogeneous equations with this notation:

Fμν] = 0

thank you.

Mick
 
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That's a set of Maxwell's equations written in 4-tensor form. Which Bianchi's identities do you mean? The ones with the Riemann curvature tensor?
 
dextercioby said:
That's a set of Maxwell's equations written in 4-tensor form. Which Bianchi's identities do you mean? The ones with the Riemann curvature

Sorry, I forgot to delete that part when I wrote the post!
 

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