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anuttarasammyak's latest activity
anuttarasammyak
replied to the thread
A
Is the variation of the metric ##\delta g_{\mu\nu}## a tensor?
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Thank you @JimWhoKnew for the clear and easy-to-understand explanation for the "anomaly". I have preffered to regard "new"...
Yesterday, 4:47 PM
anuttarasammyak
replied to the thread
A
Is the variation of the metric ##\delta g_{\mu\nu}## a tensor?
.
Thanks. Even with this general caution, may we take it obvious that in tensor division of $$ \bar{g}_{\mu\nu} := g_{\mu\nu}+\delta...
Yesterday, 8:52 AM
anuttarasammyak
replied to the thread
A
Is the variation of the metric ##\delta g_{\mu\nu}## a tensor?
.
In the world of metric tensor undertaking variation where the metric tensor is $$ \bar{g}_{\mu\nu} := g_{\mu\nu}+\delta g_{\mu\nu} $$...
Yesterday, 8:43 AM
anuttarasammyak
replied to the thread
A
Is the variation of the metric ##\delta g_{\mu\nu}## a tensor?
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@haushofer it is a good chance to learn from your comments. May I say that in GR when tensor ##A_{abc..}^{def...}## is written...
Yesterday, 7:17 AM
anuttarasammyak
replied to the thread
A
Is the variation of the metric ##\delta g_{\mu\nu}## a tensor?
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@haushofer Thanks for the teaching. $$ g_{\mu\nu}+\delta g_{\mu\nu} =( g_{\alpha\nu}+\delta g_{\alpha\nu}) (g_{\mu\beta}+\delta...
Yesterday, 5:27 AM
anuttarasammyak
replied to the thread
A
Is the variation of the metric ##\delta g_{\mu\nu}## a tensor?
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No, I don't know any case in tensors. That is one of the reasons that I think : I am afraid that you are against it in post #11...
Yesterday, 1:16 AM
anuttarasammyak
replied to the thread
A
Is the variation of the metric ##\delta g_{\mu\nu}## a tensor?
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@haushofer The equation is the application of the rule for raising and lowering the indices in use of the (varied) metric tensor to the...
Sunday, 5:44 PM
anuttarasammyak
replied to the thread
A
Is the variation of the metric ##\delta g_{\mu\nu}## a tensor?
.
Under variation of metric tensor, ##g_{\mu\nu}+\delta g_{\mu\nu} ## is a tensor but its parts ##g_{\mu\nu}## and ##\delta g_{\mu\nu} ##...
Thursday, 5:04 PM
anuttarasammyak
replied to the thread
A
Reconciling units for the Einstein and Landau-Lifshitz pseudotensors
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Why don't you start with the familiar case that all $$x^0,x^1,x^2,x^3$$ have dimension of length. All the metric tensor components, thus...
Sep 23, 2025
anuttarasammyak
reacted to
Kostik's post
in the thread
A
Dirac's integral for the energy-momentum of the gravitational field
with
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@anuttarasammyak Excellent! This was hugely helpful. I wish Dirac had been a little less cryptic. It's not often that one consults...
Sep 21, 2025
anuttarasammyak
reacted to
Kostik's post
in the thread
A
Dirac's integral for the energy-momentum of the gravitational field
with
Like
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@anuttarasammyak Very helpful, thanks. I should have looked there, because Dirac's book takes a lot from LL. In my copy of LL, this...
Sep 19, 2025
anuttarasammyak
replied to the thread
A
Dirac's integral for the energy-momentum of the gravitational field
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@Kostic As for your question the explanation of L-L : seems a good complementary to Dirac.
Sep 18, 2025
anuttarasammyak
replied to the thread
Other
Considering the change from CMP to AMO
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I do not have academic background but I am involved in management of quantum computing research in a public institute. I observe most...
Sep 14, 2025
anuttarasammyak
replied to the thread
B
Average velocity as a weighted mean
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Thanks @Ibix So in other words $$ \frac{1}{\bar{v}}=\sum_i \frac{r_i}{v_i} $$ where r_i is ratio of i-th segment's length to the whole...
Sep 13, 2025
anuttarasammyak
reacted to
Ibix's post
in the thread
B
Average velocity as a weighted mean
with
Like
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The parallel resistors formula comes from the continuity equation relating the input current ##I## to the currents ##I_i## through the...
Sep 13, 2025
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