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18:02
Does anyone know of a tool to calculate Fourier series?
it's called the brain
user54412
I was just going to suggest paper and pencil
@ChrisWhite Thanks; I wasn't aware of that difference.
@ChrisWhite My condolences.
@ChrisWhite that happened to a friend of mine but he committed suicide
he was at the top of his class and was headed for great places
18:24
@ChrisWhite @FenderLesPaul I already did that, I want to check it now...
Ugh, doing limits...WHY
@0celo7 Have you tried typing "Fourier series of [your function here]" into WolframAlpha? :P
@ACuriousMind Huh, no
Wonder if that works
It's piecewise, that's the problem
Alpha should be your first stop for CAS if you don't run CAS as a matter of course.
Well I left my laptop at home
Which has a CAS on it
And I left my CAS calculator there too
Hm. I don't have a goto CAS, because I've been waiting for a open source one that's both powerful and relatively easy for a duffer.
I don't like to be dependent on them, so I don't want to spend the time to get good at one.
So that means I turn to Wolfram Alpha a few times a semester. Relatively nice system.
19:33
Heyo
oyeh
I settled on a supervisor
who would that be?
Brunner
My first choice would've been Mayr, but he's not taking any students :(
...but he told me to go to his collaborator, which is Brunner :)
and he'll serve as an unofficial second supervisor of sorts
algebra problem set involves p-adic numbers, no clue what those are
I'm fukt
19:38
Expansions in powers of different numbers than 10
It's simple in principle.
Just go to any ol' algebra book.
I'm sure it's in my book. But the snow day messed up the schedule.
He moved the problem set by a week, which is good. I don't know these words.
I was trying to get a head start on it...that's not going to happen.
it's strange what they call mathematical physics in the physics department of LMU...
@yuggib Why?
It seems there is a good spread, from FA/MQM people to geometry/string theory etc
I am talking about the group "mathematical physics and string theory"
Well that's not the only group doing mathematical physics.
That's the group doing string theory.
@DanielSank So you have the same problem with setting $c=1$?
19:43
This exercise...what? (i) Prove that Ramanujan's statement is true. (ii) Prove that Ramanujan's statement is false.
It's the taxi cab thing
Woooooooow
@Danu yeah, but I frankly don't see the mathematical physics part...do they publish in journals of mathematical physics?
Turns out he said "integer" and not "natural number"
@0celo7 Is that an "or"? :P
@yuggib Hah, duh!
Sorry but you're sounding awfully biased.
why?
"do they publish in journals of mathematical physics"
I mean... really?
19:45
well, that would reflect the fact that they use the mathematical standards of mathematical physics
the difference between theoretical physics and mathematical physics is quite evident in my opinion
You're probably not very well-versed in high energy mathematical physics, eh? :P
it depends
Mayr, for instance, is a nice example of mathematical physicist in HEP community: inspirehep.net/…
I know (a little bit) the connes/van suijlekoom works
He publishes a lot in dedicated math.phys. journals.
...but also in other journals!
(he doesn't publish a lot in general, regrettably :P)
19:48
the only one that is slightly math phys is adv.theor.math.phys.
but only slightly :-P
Wtf is math phys anyway
Or my supervisor: inspirehep.net/…
at least here there are some comm math phys
And Proc.Symp.Pure Math.
:P
hahaha
anyways, another hint that your not so much in the math community is that you use spires as a search engine....so theoretical physics :-D
19:50
@yuggib It's the only one that keeps good track of citations!
MathSciNet is crap.
@Danu that's exactly physicist talking
Also, it doesn't keep track of high energy physicists.
Wtf the book just assumes you know what p-adic numbers are??
(anyways, mathscinet is partially crap I agree)
@yuggib Suit yourself, you don't seem to be interested in hearing anything except your own prejudice ;)
19:52
@Danu that's not true
@yuggib You don't get to determine what you seem to be doing ;)
by the definition of "seem" :P
I simply say that what your supervisors do is not commonly considered math phys
@yuggib I dare say that your "commonly" is restricted to a very small community.
(much smaller than the HEP community...)
at least by the community that calls itself international association of mathematical physics
surely it is much smaller than the HEP community
no doubt in that
So, do you think Witten is a member of it?
I'm curious to know.
19:54
of course not...he is a physicist
(as said clearly in his fields medal motivation speech)
Okay, if you'd like to define mathematical physicist to exclude him, be my guest (but go and stand in the corner!).
Mathematical physics is a part of mathematics
Wrong. That'd be "physical mathematics" ;)
and is common practice in it to write papers with the same structure as mathematical papers
Mathematical physics, in the end, tries to say something about physics.
19:57
@Danu It's everywhere called mathematical physics
Of course you may try to keep in line with mathematical practice, but pure mathematics is not the goal.
apart in france, where mathematical physics do not exist
I am just saying it is a problem of names; it is clear that the communities are different
@yuggib Is the series "monographs in mathematical physics" improperly named?
but if you apply for a position in mathematical physics in italy, believe me you will be considered out of topic
but perfectly on topic for a position in theoretical physics
Then I think you guys are the ones who have the funny definition ;)
Majorities get to decide on names!
20:00
@0celo7 it has titles of people in my community
@yuggib Are you familiar with Hawking-Ellis? Is it mathematical physics or just theoretical physics?
@Danu well, you can argue that with the italian state university system, or many other ones
on the property of names
or with the international association of mathematical physics
@yuggib Is there something that instantly excludes something from being math.phys?
@0celo7 well, I don't know
it is just a matter of practice probably
@Danu Would you say that spectral theory of magnetic laplacians on domains with edges would be part of mathematical physics?
It is something I don't do, so I can't be too much biased on that
(I also find it pretty boring)
20:22
Hi there!
Hi.
@Chinatsu-creepy-chan Greetings from the ninth planet.
Talking to mods iz spooky e_e
:P
Could you guys help me understanding something, please? Simple mechanics.
Ask and someone may answer.
20:38
Suppose you want to move a couch from point 1 to point 2. So you have $\vec{F} = m\vec{a}(1 - M)$ where M is the friction coefficient. But suppose you want to have constant velocity while moving this couch. Then, for example, $\vec{J} = 0$. So I want to calculate the work, which is obviously not null. So $W = \int_{s1}^{s_2} \vec{F}\,ds$. Well, but the force is null because the acceleration is null.
What's $\vec{J}$ here?
In any case the net force is null because acceleration is null, but the force applied by the mover (person) is not.
So in cases like these I must use $W = \int_{s_1}^{s_2} \vec{F}\,ds = \int_{v_1}^{v_2} m\frac{d\vec{v}}{dt}\,v\,dt = \int_{v_1}^{v_2} m\vec{v}\,d\vec{v}$ ?
@dmckee Impulse. That's the symbol we use in Brazil
Sure. That the symbol about half the book use in the US, too, but I didn't expect to see it in this problem.
ugh, I won't put vec in all those v's :P
@dmckee It was just an example
The problem is asking you to compute the work done by the person, and while the couch is in motion (even constant) the person is still exerting a force because he or she must counteract friction.
20:45
So the total energy (both mechanic and kinetic ) is (mv²)/2 ?
@dmckee yes
It's also typical to simply assume that the little bit of extra needed at the start to get things going is canceled out by the little bit less at the end while letting it stop.
@dmckee static friction?
The adjective "kinetic" is not normally applied to work, but rather to energy. There is a difference. Work is a property of an interaction, and energy of an object.
The mechanic does work to get the couch up to speed and to prevent it from slowing. While it is moving the couch has kinetic energy, but that energy goes away when the couch stops. The work done by the mechanics is not refunded when he lets the couch stop. Instead the energy has gone into frictional heating.
20:47
@Danu Yes. One does not "set $c=1$". Usually one decides that $x$ means "distance divided by speed of light".
@TanMath Plot? Does it work?
@Chinatsu-creepy-chan The couch is moving, right? So kinetic friction. OH, was that what you meant by kinetic work? I see. I would write "the work of kinetic friction", becuase the short version is confusing.
@dmckee I'm supposing a huge friction force (well, I think that this happens in real life, the couch wouldn't start sliding), so I just consider the couch would stop moving almost instantly after stop push/pulling it
You can use the work--energy relationship to figure the energy needed to get the couch up to speed and find the work done against friction to keep it moving with a direct integration $\int_\text{path} F_\text{to resist friction} ds$.
You seem to have all the right ideas, you just need to paste them together with the proper attention to detail.
@dmckee is this supposed to be a surface integral? :P
No. It's a line integral. I'm just to lazy to bother with detailed notation here because you clearly know how to deal with those.
20:56
Laplace equation on a rectangle is messy
21:08
@DanielSank Not really
I feel like it's more accurate to say that you just express all velocities as fractions of $c$
But I guess that's just semantics
It's the same as refusing to write out $x= 5 (\mathrm{m/s}) t$ (when $v=5$ meters/second), and just writing $x=5t$ instead.
I think one isn't really tied to saying that the dimensions are the same, though I recognize that this is the usual way it's presented.
1
Q: How can one confirm creation of magnetic graphene?

rschwiebRecently my high school physics teacher contacted me looking for an expert to ask about this situation. I am paraphrasing his correspondence below: I just had a a student accidentally create magnetic graphene. This has been done before, but we did it very simply by exfoiliating with a magnt...

Interesting!
21:26
...magnetic graphene in high school?
And a teacher who knows what magnetic graphene is?
@0celo7 Huh, isn't that the simplest possible case?
I think the disk should be easier.
It has more symmetry.
@DanielSank The boundary conditions are horrible.
You have to split it into four functions and solve an almost-homogeneous problem four times.
@Danu Dude... $x=5t$ makes perfect sense if you say that $x$ is position divided by speed of light.
@DanielSank Like I said, I think it's semantics.
21:28
@0celo7 What? You said "on a rectangle". Boundary conditions are another issue all together.
I don't like putting it the way you do.
@Danu Important semantics!
But it's definitely the same equation.
@DanielSank Yes, with boundary conditions on the rectangle
I prefer what I said above.
21:29
@Danu k, for the record I find it confusing.
@Danu Yes, the disk is easier.
The velocities thing is fine, but then how do I read $x = 5 t$.
@0celo7 You drunk/high?
You can read it as $x=5(\mathrm{m/s})t$ if you insist
It's just not important.
Just as writing $c$ is not important :P
@Danu aaaaaaaaaaaahhhhhhhhhhhhhhhhhhhhhhhhhh
@DanielSank No, wtf is wrong with you?
21:30
Dammit noooooooooooooo!
@Danu Why would you have implied units in an equation?
Like I said, I don't think one is actually tied to saying the dimensions "are the same"
Physics equations do not have units!
@DanielSank Lolwat?
You high, man :P
^^^
Thank you good Danu
If I write $F = m a$ there is absolutely no choice of units anywhere in sight.
21:31
Lol
Okay, whatever you say :)
@Danu What?
Why would I be required to know that your velocities are to be thought of as $m/s$?
You're going to kill @DanielSank one of these days.
Dimensions and units are not the same thing.
Okay, I think you're massively overthinking this issue. If you want to nitpick about it, count me out :)
@Danu I'm not trying to nitpick. Dude, this issue comes up on main all the time. People really are confused about it.
Calling it nitpicking and leaving the room is a cop out.
21:33
Okay, then I will leave it to you to enlighten these poor souls.
I do not feel called upon.
@Danu heheh ok
(I'm not leaving the room)
@Danu I meant that in the figurative sense.
So you care to explain why I'm intoxicated
@DanielSank Now that's confusing because there is a literal sense ;)
21:34
@0celo7 See comments about rectangles.
@Danu My mistake.
I did, they don't make sense.
Solving the Laplace equation on a rectangle with boundary conditions on the rectangle is very ugly.
What's so hard to understand about that?
@DanielSank Last thing I'll say about this: Because it's just easier to have this understood in all your equations, and this is exactly why people leave out $c$ everywhere. As long as everybody knows, there is no issue.
*on the edge of the rectangle
Of course, that leaves a pedagogical... subtlety :)
@DanielSank do you just not believe me that it's ugly?
I don't get it.
21:42
It actually seems fairly simple, unless you have really shitty boundary conditions.
@Danu That is cool.
:)
@0celo7 politically incorrect terminology sir
@Danu To solve the eigenvalue problem you need homogeneous boundary conditions, which is not the case for Laplace on a rectangle
So if the boundary condition is u=0 on edge of rectangle it is not so bad.
But if you have u(0,y)=g(y), u(L,y)=h(y), etc. it's bad.
@FenderLesPaul no clue what you're referring to
@0celo7 Nice trick: By linearity you can solve it for nonzero only on one edge first.
21:49
Hmm?
My book says to split u into 4 parts, each with one nonhomogeneous boundary condition. It's then possible to solve it for each part, and put the whole thing back together
Right, exactly.
Yeah, that's not a nice solution...
It's pretty nice, IMO
21:51
You get four infinite series involving trig and hyperbolic trig functions :/
If it's (h)trig, it's nice :)
You can explicitly write down the solution. That is extremely nice.
@MikeMiller not if I have to come up with it on a test!
Hi @Mike
Have you heard of mirror symmetry?
Homological mirror symmetry is a mathematical conjecture made by Maxim Kontsevich. It seeks a systematic mathematical explanation for a phenomenon called mirror symmetry first observed by physicists studying string theory. == History == In an address to the 1994 International Congress of Mathematicians in Zürich, Kontsevich (1994) speculated that mirror symmetry for a pair of Calabi–Yau manifolds X and Y could be explained as an equivalence of a triangulated category constructed from the algebraic geometry of X (the derived category of coherent sheaves on X) and another triangulated categ...
@Danu That was what I meant.
@Danu Yeah, and then they go around saying "I set $c=1$" instead of saying what they're actually doing, and all the students are confused.
Why not just say what you mean?
Say "$x$ means $x/c$".
Done.
22:02
I don't like it :D
22:40
@Danu: Yes. I'm in a meeting for the next six hours in a room with neither cell service nor wifi so I may be slow to respond.
 
1 hour later…
23:41
@MikeMiller fair enough. My thesis will hopefully be related to it :)

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