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1 vote
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187 views

Lienard-Wiechert Potential derivation in Wald's "Advanced Classical Electromagnetism" [closed]

I want to follow the Lienard-Wiechert potential derivation in Robert Wald's E-M book, page 179. I do not understand $dX(t_\text{ret})/dt$ on the right side. I assume the chain rule is applied and $x'^...
Fortinbras's user avatar
4 votes
1 answer
230 views

Is there a quick way to calculate the derivative of a quantity that uses Einstein's summation convention?

Consider $F_{\mu\nu}=\partial_{\mu}A_\nu-\partial_\nu A_\mu$, I am trying to understand how to fast calculate $$\frac{\partial(F_{\mu\nu}F^{\mu\nu})}{\partial (\partial_\alpha A_\beta)}$$ without ...
Rescy_'s user avatar
  • 862
0 votes
1 answer
953 views

Derivative with tensor indices

I have trouble figuring out derivatives in tensor notation in SR. I haven't been able to find a simple recipe for writing down a solution. For example what would be the solution to the following ...
subgr0ph's user avatar
1 vote
1 answer
288 views

Help with relativistic notation (Derivative of Lagrangian)

I am trying to learn QFT, but I haven't taken a course in general relativity so the relativistic notation stuff is taking me a bit to get used to. I do not understand how to do the following. For a ...
user41178's user avatar
  • 1,001
1 vote
2 answers
108 views

Two different formulas

My problem is simple : given a particle of mass $m$, charge $q$ and velocity $\bf{v}$. If $\bf{A}$ denotes the magnetic potential satisfying $\bf{B}= \nabla \times \bf{A}$. I want to etablish the ...
M.LTA's user avatar
  • 123