All Questions
Tagged with conservation-laws noethers-theorem
325
questions
-3
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1
answer
116
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Noether's theorem by a taste of logic [closed]
I am a mathematician and I asked this question briefly and my question became closed, may be - I don't know - because physicists don't used to apply the method of "proof by contradiction". ...
1
vote
1
answer
59
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Designing a thought experiment on Noether's Theorem [closed]
By Noether's theorem, in classical physics, conservation of total momentum of a system is result of invariance of physical evolution by translation.
So logic says "if" there exists closed ...
1
vote
0
answers
35
views
Proving conservation of supercurrent
I am trying to prove that the supercurrent $J^\mu = \gamma^{\nu \rho} F^A_{\nu \rho} \gamma^\mu \lambda^A $ is conserved in ${\cal N}=1$ SUSY Yang-Mills theory ( basically trying to reproduce equation ...
2
votes
1
answer
48
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Does Noether's theorem apply to a strict on-shell symmetry of the action that holds on every integration region?
I've worked through different proofs of Noether's theorem and read various posts about it on this site. Some important takeaways, among others from this and this post by Qmechanic were
Every off-...
1
vote
1
answer
62
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Symmetry transformation exact meaning
In whatever text/review I happen to come across (like for example From Noether’s Theorem to Bremsstrahlung: A pedagogical introduction to
Large gauge transformations and Classical soft theorems, ...
0
votes
1
answer
49
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Finding the Noether current
I'm currently reading "QFT for the gifted Amateur by Lancaster and Blundell, and in a lot of the problems I'm a bit unsure of how to do them, an example asked
"Consider a system ...
1
vote
1
answer
96
views
How is Noether’s theorem actually applied?
Noether’s theorem roughly states that the existence of a symmetry group for a given system implies a conservation law for that system. All well and good, except that I’m shaky on exactly how you ...
0
votes
0
answers
31
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Noether's theorem for supersymmetry [duplicate]
I know that Noether's theorem states that all symmetries of the universe correspond to some conservation law. If supersymmetry were true, would there be a new conservation law? In other words, does ...
2
votes
4
answers
150
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Why exactly does time translation symmetry lead to conservation of energy? [duplicate]
As far as I know (and I don't know much), Noether's theorem claims that time translation invariance of the laws of physics leads to the conservation of energy. The way I understand it is that if we ...
3
votes
5
answers
938
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What is the point of knowing symmetries, conservation quantities of a system?
I think this kind of question has been asked, but i couldn’t find it.
Well i have already know things like symmetries, conserved quantities and Noether’s theorem, as well as their role in particle ...
0
votes
1
answer
65
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Discrepance between gauge symmetry and Noether's first theorem
In QFT we're interested in the symmetries of our theory (encoded in the invariance of the Lagrangian under symmetries) because they let us study conserved currents of the theory by Noether's theorem.
...
1
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0
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33
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Charge conservation and $U(1)$-invariance [duplicate]
Let’s consider electromagnetic Lagrangian
$$\mathcal L=-{1\over 4}F_{\mu\nu}F^{\mu\nu}\tag{1}$$
Is charge conservation derived as a consequence of $U(1)$-invariance of this Lagrangian?
0
votes
0
answers
31
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Deriving conserved currents from variation of action
I am reading An Modern Introduction to Quantum Field Theory by Maggiore. I have difficulty following the calculation of $\delta ( d^4 x)$ and $\delta (\partial_\mu \phi_i)$. Also, wonder whether the ...
1
vote
0
answers
30
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Poincaré group conservation laws: 10 of 7? [duplicate]
According to the Wikipedia page about the Poincaré group, we get 10 conservation laws using Noethers theorem.
10 generators (in four spacetime dimensions) associated with the Poincaré symmetry, by ...
3
votes
2
answers
488
views
Does the divergence theorem imply an underlying symmetry?
The divergence theorem connects the flux (through surface) and divergence (in a volume) for any vector field.
This theorem expresses continuity. It isn't clear (to me) whether there is a conserved ...