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17:00
I seem to recall that it has a bunch of solitons
QFT in curved space-time doesn't have poorly defined particles in the same sense
in that case there is no global time coordinate in general and you need a time coordinate in order to define your positive and negative frequency modes
even when you do have a global time coordinate you can always just transform to another time coordinate so there isn't a preferred notion of particle either
@Slereah QFT in curved spacetime has a different reason - you have no unique choice of mode functions $u_j$ since there's no unique choice of frame, which leads to Bogolyubov transformations being allowed/introduced when you switch frames, so what's a particle state in one frame might not be in another (cf. Unruh effect)
I see
@Slereah Even for exactly solvable models, the Hilbert spaces are rarely examined, and I believe, also unknown. The only theory where I can with confidence say that the Hilbert spaces are known is 2D CFT.
Huy
Huy
What is the physics.SE opinion of QFT in a nutshell?
17:02
1,100 page Java book? Well I'm not doing Java my first year, I can leave that.
Are they rarely examined or isz it like peering into the eye of madness
Do they try to examine them but never come back
@Huy I don't like it.
Huy
Huy
@0celo7: Why?
@Huy it's a pretty shitty book
way too whimsical
Huy
Huy
@FenderLesPaul: Why?
17:03
@Slereah Hm, it looks like we at least know the "particle spectrum" of sine-Gordon/Thirring
@Huy I want to like it, but mainly Zee flies over so many details.
doesn't teach you how to do any computations
poorly organized
it starts from the path integral approach but doesn't do path integrals properly
He flies so fast by things and the exercises are hard.
But I can't tell you whether this means we know the Hilbert space, unfortunately
i.e. it barely if at all mentions BRST quantization
and ghost fields
17:04
@FenderLesPaul He does not.
As said, if you want nice models with well-defined Hilbert spaces, do CFT ;)
@FenderLesPaul He does.
Does it need ghost fields?
Thirring isn't a gauge theory
I do want to learn about AdS/CFT
@Slereah BBS is good, but I can't vouch past chapter 6.
BBS?
17:05
@Slereah I don't see how you can do path integral quantization of gauge fields properly without ghosts
Becker, Becker, Schwarz
Well yes but Thirring isn't a gauge theory!
Neither is Sine Gordon
@Slereah They're not talking about your damn Thirring model :P
I'm going to leave Zee's GR book. I have a legit e-book of it.
17:06
@Huy but yeah I do agree with 0celo7 in that it's very rushed
Single Variable Calculus has served me well, but ultra-gloss pages are heavy :(
I never got anything out of it
I like Ryder a lot better but it doesn't have exercises
at the end of the day I found Srednicki the most useful as far as actually learning how to QFT goes so you could just try combining those two
I'm going to re-read Weinberg sometime in the future. Will read Zee alongside to see if I can get anything out of it.
yeah Weinberg is definitely on the bucket list
I wonder if some people just read physics books like regular books
Cover to cover
17:08
@FenderLesPaul I've used him as a reference.
@Slereah I've read some like that.
@0celo7 his notation is just so impenetrable sometimes
7 books have been removed from the box.
I want to finish Weinberg G&C but I have no clue when.
@0celo7 going off to college
sniff they grow up so fast
2
@FenderLesPaul yeah I have to start packing! I ain't got shit together
and the real growing is just about to begin :P
17:11
I have BLT, BBS, Straumann, Hawking, Wald PDFs but I can't leave my babies
Get your shit together man
Can't be leavin Wald behind
I could leave behind most of my books and just use the iPad.
:(
you can always come back later for the ones you need...or have them shipped to you
brb lawn mowing
@0celo7 but it's just not the same :(
lies and slander!
17:17
:-)
happy now?
Huy
Huy
@0celo7: What exactly is it you are doing with those books? Selling? :P
@Huy he's going to college
lol I can imagine @0celo7 standing right by a really shady alley dressed all sketchy lookin like he's selling drugs but when someone comes up to buy some he tries to sell them copies of random physics books
@FenderLesPaul ...and then uses the money to buy drugs?
17:22
psst...wanna quick quantum fix?
@ACuriousMind ooh that's a good plot twist
...and then uses the drugs to bribe his way into med school?
Med school seems pretty shit
8 years of memorizing whole textbooks
hence the drugs
anyone remember the name of that TV series named after one of their textbooks?
set in a Seattle hospital...
Grey's Anatomy is an American romantic medical drama television series that premiered on American Broadcasting Company (ABC) as a mid-season replacement on March 27, 2005. The series has aired eleven seasons, and focuses on the fictional lives of surgical interns and residents as they gradually evolve into seasoned doctors, while trying to maintain personal lives and relationships. The title is a play on the name Gray's Anatomy, an English-language human anatomy textbook originally written by Henry Gray. The show's premise originated with Shonda Rhimes, who serves as an executive producer, along...
"Romantic medical drama"
lel
17:34
Nothing gets you in the mood quite like dysentry
Gray's Anatomy. The book is widely regarded as an extremely influential work on the subject, and has continued to be revised and republished from its initial publication in 1858 to the present day. The 40th edition of the book was published in 2008, the year of its 150th anniversary.[1]
wtf 40 editions
even Stewart's calculus book isn't up to that
Gray's Anatomy is an English-language textbook of human anatomy originally written by Henry Gray and illustrated by Henry Vandyke Carter. Earlier editions were called Anatomy: Descriptive and Surgical and Gray's Anatomy: Descriptive and Applied, but the book's name is commonly shortened to, and later editions are titled, Gray's Anatomy. The book is widely regarded as an extremely influential work on the subject, and has continued to be revised and republished from its initial publication in 1858 to the present day. The 40th edition of the book was published in 2008, the year of its 150th anniversary...
150 years worth of students memorizing that^
40 editions?
That's nothing
The Handbook of Physics and Chemistry is up to like
96?
only a chemist would memorize that
:P
1st Edition (1914) with 116 pages (Original copyright 1913)
17:50
@FenderLesPaul It's a great show.
Should I take Abramowitz & Stegun?
@ACuriousMind ::sweats:: Be glad ::sweats:: you don't have a lawn ::sweats::
A&S is a nice book to have
Then again
It's free on the internet
Public domain
I'm really slimming down my book collection for transport.
just buy the Book of All Physics
how long is it
I want ACM to write Quantum Physics and add a volume every few years until he dies
@skillpatrol I don't need very many of them.
I have PDFs of pretty much every book I own physically.
17:56
@0celo7 As Danu once said, they'd probably be among the driest books you've ever read ;)
@ACuriousMind Doubtful, you're a good writer and I imagine it would be full of random references.
@FenderLesPaul How much did you get into Zee's QFT book?
@ACuriousMind How much do you know about anyons?
@0celo7 As much as anyone
@ACuriousMind I know that's an actual saying, but I have no clue what it means D:
@0celo7 I thought it meant "as much as some random person on the street", but I could be wrong
@ACuriousMind I think so too, but the random person on the street might be a genius :/
18:00
"as much as the average over random persons on the street", then
@ACuriousMind ...so nothing
@ACuriousMind Let me rephrase: how much do you know about Chern-Simons
@0celo7 Exactly, I don't anything about anyons (except that they occur in 2D because the universal cover of the rotation/Lorentz group is not a double cover)
@0celo7 Ehhh...I can write down the Chern-Simons form, but that's about it, I don't know anything specific
God dammit can someone please tell me what's in X.G. Wen & A. Zee, J. de Physique, 50; 1623, 1989???
science
@0celo7 Title or DOI?
18:05
Aren't anyons those weird 2D fields that are in between fermions and bosons
@ACuriousMind everything
I just need the paper D: this exercise has ruined this book for me
the answer is in there
@0celo7 No, I want to know whether you can tell me the title or DOI, I can't find the paper at all
DOI?
It's a fancy identifier for papers
no, that's all I have
Just go to the Journal de physique website
And check what's in volume 50
@Loong Yeah, I found that right now, too
Hm, I don't see any way to get access to that except individual subscription, that's a really bad thing to use as reference
coughsci-hubcough
18:11
@Loong thank you kind sir!
@0celo7 you are welcome
One thing I wonder is, what's the oldest bibliographical reference someone has been able to sneak in
Probably Euclid
Like can you publish an archeoastronomy paper and put as a biblio item "Astronomical tablet of Utshipa, 2500 BCE"
I'm not sure in what journal people published tablets
Actually Zee references a Babylonic Taylor series
18:16
The Sumerian Physics Journal
@ACuriousMind what is the Landau gauge
oh it's a variant of $R_\xi$
@0celo7 Do you really expect I can answer that off-hand? It's either $\xi = 0, 1$ or $\infty$ for this EM gauge parameter, I think.
I think it's the infinity one?
Or is that Coulomn
I forget
I remember Landau being extreme
So either 0 or infinity
coulomb is $\nabla\cdot\mathbf{A}=0$
@ACuriousMind Actually yes...
@Loong well thanks again
Isn't there also one that's like
3
Or some weird number
18:21
Yennie
according to Wiki
oh god I need the effective action?
ugh why does QFT suck so much
Effective actions are the easiest man
Just pick like one term that's gauge invariant
That will be your action
Like Tr(dF²) or some shit
yeah the result doesn't look anything like that
Or something I dunno
Tr(dF²) is for meson interactions
time to change my avatar
@0celo7 Why's that?
18:29
@ACuriousMind because Einstein is so cute and I just took a picture of him that's so cute
vzn
vzn
@Slereah what does?
The effective Lagrangian
I forget the exact formula
It had some exponential of SU(N) matrix
vzn
vzn
for what type of scenario?
@Slereah Sleerah, look at what vzn referenced.
They're asking about the solitons you mentioned far upstream.
Bro, do you even chat?
18:33
@ACuriousMind #rekt
my picture has been changed
vzn : SU(2) effective Lagrangian
For pions
Like you pretend there are only two quarks of the same mass
and find the most general lagrangian for it
And that's the lowest order term of that
vzn
vzn
the pions (or quarks) are seen as solitons, or something else?
They're just doublets of SU(2)!
1/2 + 1/2 = 0 + 1 kind of stuff
vzn
vzn
this is hard to follow. generally interested in soliton connections to particle physics. hence the curiosity.
0 is... rho meson?
It's not soliton related
1 is the pion triplet
vzn
vzn
18:36
@Slereah you mentioned solitons above (click on the gray left arrow). caught my attn. parachuted in. couldnt follow the thread.
2 hours ago, by Slereah
I seem to recall that it has a bunch of solitons
@vzn: We were talking about the Thirring or Sine-Gordon models, which have classically solitonic solutions
I meant the solution to the Sine Gordon model
@ACuriousMind is that a missing texture?
That seems to be quite a jaunty chapeau
vzn
vzn
18:38
@ACuriousMind wrt particle physics or some other context?
@vzn QFT. It's not exactly "particle physics", but you find that these solitons show up in the particle spectrum of the theory, yes.
@0celo7 You mean the oddly colored elongated shape?
It...could be, but I'm not sure
@ACuriousMind Yes.
vzn
vzn
@ACuriousMind has anyone measured them? or are they more theoretical?
I imagine it was like a cigar or something.
@vzn Neither of these models describe an actual physical system in the sense that the particles would be real particles. I think you get them as condensed matter description of some crystals, where solitonic quasi-particles (or "crystal lattice excitations") are nothing unusual
18:42
For a start they are 2D theories
We have too many dimensions!
do anyons have any relevance to us at all?
unless of course one puts anyonic excitations on 2-branes and solves the universe
vzn
vzn
@ACuriousMind are the solitons in the EM field (of the crystal) or something?
@0celo7 The fractional quantum Hall effect is connected to them, I think
Well they're solvable models
Which is nice to have
vzn
vzn
@Slereah Sine Gordon/ Thirring are 2D?
18:44
@vzn No, rather think of actual vibrations of the crystal lattice, but since the theory is 2D as Sleerah said, they, if at all, would only describe thin-film crystals.
more like thin-line
it's 1+1, right?
vzn
vzn
@ACuriousMind soliton patterns in the (2D) crystal lattice?
@0celo7 Oh, right.
1+1 indeed
Sine Gordon is solved with inverse scattering transform, which works best for 2D systems
And there's a theorem linking Thirring and Sine Gordon
18:46
@vzn 1D
Hence the solutions.
@vzn The "crystal" here is essentially just a string with a certain behaviour.
So...it's a solitonic wave travelling along a certain kind of string, I think
vzn
vzn
had heard more about korteweg-devries but not these other eqns much.
(string not as in string theory, string as in actual, physics string)
vzn
vzn
@ACuriousMind lol you say that like theres a difference :P
18:48
string theory strings are not actual, physical strings TIL
@ACuriousMind is an anti string zealot
vzn
vzn
@0celo7 no kidding eh? never noticed that!
@vzn that sounds sarcastic
Sigh...string theory strings are fundamental building blocks without substructure. Actual, physical strings are made out of particles with bonds, etc, etc...
@ACuriousMind that's right backpedal
vzn
vzn
@0celo7 seriously. hadnt seen/ noticed antistring sentiments. thought he was only an anti-interpretations zealot lol
18:49
the Czech Fleck is on your ass now
@vzn He is kidding, I am not "anti-string" (not fervently "pro" them, either)
"string not as in string theory, string as in actual, physics string" - ACM, string hater
lel you're intellectual garbage now :D
vzn
vzn
0celo is always such a troublemaker. have noticed that.
@vzn It's Ocelo-7 because we've disposed of the even more troubling models Ocelo-1 through Ocelo-6 ;)
does no one know 1337 speak anymore
seriously
vzn
vzn
18:52
@ACuriousMind still working on that buggy programming or something eh? :|
> thats not a bug! thats a feature!
@vzn Self-awareness of the AI comes with a certain payload, apparently :/
vzn
vzn
@ACuriousMind lol reminds me of Independence Day (movie) ... & probably others ... eg Transcendence (more recently)
Wasn't ID that one with aliens? My memory for movies is very bad
I prefer to think of myself as Cortana
..."that one with aliens", most specific description ever, I guess :D
18:56
People only speak leet ironically now
ID did have aliens
vzn
vzn
@ACuriousMind ID is pretty old at this pt (uh oh, my secret is out) but it had will smith. part of the plot was an alien (computer?) virus iirc.
Ah, yes, the Wiki summary talks about a computer virus
@Slereah I would have chosen Ocelot if that were available
been on 0celo7 for 4 years now
0celo7 is very natural to type now
...but doubling of names is allowed here, you can call yourself Ocelot if you want, even if there's another one.
@Slereah one of the best by far
It's breddy good
when will people learn not to build shit on top of ancient nordic ruins
19:49
@0celo7 sorry I had a meeting; I didn't get too much into the book
at best I got use out of reading random bits here and there
I didn't go through it systematically if that's what you're asking
20:05
@KyleKanos I tried to rephrase my question (physics.stackexchange.com/questions/197812/calculate-potential) here but in the end it just comes down to the fact that I did not knew how to calculate the derivatives. I doubt that would benefit physics.SE and to that specific excersise I don't have questions regarding potentials. What would be the right way to go on about this? It's the first time I asked a question that I can't rephrase to fit the Q&A format.
20:43
Is the Fourier transform to solve field operators always justified
I mean, I know that there are solutions that aren't square integrables
@Slereah What do you mean by "solve field operators"`, and what classes of theories do you mean with "always"? ;)
Hm, it's true that the example I have in mind is not free!
But if you have a free theory, why can we assume that it's always square integrable
And hence can be Fourier transformed
Like say, Klein Gordon
$(\square + m^2) \phi = 0$
Will all the solutions be square integrable
Formally, a quantum field is an operator-valued well-tempered distribution on spacetime, where "well-tempered distributions" are roughtly those that can be fourier transformed
You must bear in mind that a quantum field is not a quantum state, hence why would you demand square-integrability?
Well because Fourier transforms can only be performed on square integrable functions, no?
Or is it just L^1
I forget
@Slereah The space of well-tempered distributions carries a Fourier-transform, and it is larger than any $L^p$-space
20:49
Good to know, I s'ppose
Is it because non-L^p functions can have fourier transforms that are distributions?
"well-tempered"
sounds like a sward description
*sord
Rigorously speaking, you shouldn't even write stuff like $\phi(x)$ for a quantum field - only things like $\int f_x(y)\phi(y)\mathrm{d}y$ are well-defined for smooth functions $f_x$.
"Let me not specify what the vector Gj actually is. "
Well gee how helpful!
@Slereah A distribution is not really a function at all - it acts on functions, instead. You should think of $\phi(x)$ as the distribution applied to a smooth function sharply peaked around $x$.
20:51
I know
@ACuriousMind I thought they had to be Schwarz functions
@0celo7 Yes, they have, you are right.
Can you have a field that is just like
phi = 1
Constant over all space
Or phi just being an infinity of compact support functions sprinkled over all space
$\phi = 1$ is possible only when the space is compact, I think, but I'm not sure
Also, what do you mean by "compact support functions". It's operator-valued!
compact support operator :D
20:56
Well yes but as you may remember there's a mapping from functions to distributions!
You nitpicky grump
#rekt
What? No, the operator-valued-ness has nothing to do with it being a distribution
ACM is a pedant confirmed
Just picture a compact support function f(x) and the operator phi |a> = f(x) |a> or something
I dunno
You could say you just define the operator assigned to a point to be non-zero on only a compact set, but you can't just write down "functions" for a quantum field because it has to take values in the operators on the Hilbert space
There's a reason you don't see many "solutions" of the field equations in papers that are full quantum and don't do anything classical - you can't just write down the classical solution because $x$ is not a good operator
And this is also why the path integral formulation is so nice because it circumvents dealing with the operator formalism
20:59
you heretics and your Hilbert spaces

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