What do you think of this article on the education of physics?
Something which often concerns me about opinion pieces like this, is that employability, which was until recently a side effect of having a physics degree, seems to have become the primary goal. The first example in the article says
"[...] during which they apply their learning to solve research or technical problems based on global challenges, possibly posed by businesses." However notably, physics challenges aren't mentioned.
Encouraging children to learn from online resources, rather than textbooks is also (currently) a mistake; as they are in my experience very often inferior. Whilst a mix of resources is probably the best, I have encountered students who genuinely believed that watching a 3blue1brown video was in some way equivalent to doing exercises themselves. Students starting university need to be told what the best resources are, we shouldn't be simply accept their potentially inferior preferences. Find me a single online resource better suited to teaching Fourier Transforms than Robert Bracewell's textbook, and I'll reevaluate my opinions.
I actually agree that exam grades can be misleading and maybe there is a better way to assess. Everybody I know who got good grades, myself included, crammed before exams, and I'm not convinced if that really represents a mastery of the subject; although it does demonstrate work ethic, dedication, ability to learn etc.
The suggestion to reduce time in the lab is just downright wrong. We need to be improving our students practical abilities by expanding lab work and making it far more integral to the learning process and maybe even the assessment process. I've seen high-grade, covid generation students confused why their circuits didn't work with only one end of a battery connected. In my opinion, that was brought about by a lack of opportunity to turn their theoretical knowledge into real world knowledge. Students like that are leaving university without the skills to contribute to making technology for physics or addressing global challenges.
In my opinion, physics degrees should adapt to meet physics needs, and we should accept employability for whatever it is after that. If physics graduates become less employable then so be it; it's natural that desirable skills change with time (although physics skills are definitely important at the moment). Fundamentally, physics degrees should never be allowed to become generic workplace training courses.
A short post on evaluating the Fourier integral numerically. https://comphysblog.wordpress.com/2023/07/06/computing-fourier-integrals/
When I tried to look up how to do this, I almost exclusively found information on the FFT. This gave inadequate results, which I now know is expected. Numerical recipes says:
"It is a sobering exercise to implement equation (13.9.6)[DFT] for an integral that can be done
analytically, and to see just how bad it is."
@freemo I was confused earlier on by a minicircuits spec sheet for a 180 degree hybrid [1]. They only seem to sell three port varieties, I assume they fourth port is internally terminated or it isn't included somehow. Now the thing which confused me was that they referred to one of the ports as the SUM port. Hybrid couplers are often shown as 4 port devices with Sigma, Delta 1 and 2 ports. I would have thought the "SUM" port would be the sigma port, but then the output of the splitter would be two in-phase signals and it wouldn't really be much of a "180" degree" hybrid. Their SUM port must correspond to the Delta port, that is, the signal out of the "sum" port would be large if the inputs at ports 1 and 2 were entirely out of phase, I.e. the difference. It does behave this way, I tried it today, but my question is: why would they call it a "sum" port when if anything it's subtracting?! Am I alone in finding that confusing?
[1] - https://www.minicircuits.com/WebStore/dashboard.html?model=ZFSCJ-2-1
Finally made my 2D magnet post. In this example I do a simple demonstration of finding a magnetic field from a coax, and verify the result with an analytical solution. I then use the same method to find the field inside a dipole magnet of the type used at the LHC; a cos(phi) magnet. https://comphysblog.wordpress.com/2020/08/19/2d-magnetostatics-cos%cf%86-dipole-magnet/
Half way through the magnetostatics post I promised a year ago. I've finished an introductory coax example and now I'm writing the intro theory for a cos(phi) magnet. I think it'll be ready in a week :) After that I see two options to progress: eigenmodes or time dependence.
If I go with the eigenmode, I can write an example for how the finite difference method works and talk about linear algebra methods. I haven't tried any time dependent problems in FEniCS yet, so that'll be a whole new area to learn.
Surprisingly, the blog is apparently getting a citation of some kind.
Is there a good way to identify low Q resonances over long cables with a VNA reflection measurement? The long cables can mean the phase doesn't cross zero, the low phase gradient of the resonant termination means there isn't a jump in phase and the BW of the amplitude makes it hard to identify a peak/ trough...
I've just compared my formula for the characteristic impedance of an eccentric coax with results from a series of finite element simulations with FEniCS. They look excellent. I've added them to my post https://comphysblog.wordpress.com/2020/06/28/conformal-mapping-1/
New post - Conformal Mapping Example, the Eccentric Coax
https://comphysblog.wordpress.com/2020/06/28/conformal-mapping-1/
This post is different from all my others. Rather than stepping through solving a problem with FEniCS, I step through solving a problem with the mathematical method of conformal mapping.
I introduce the method by solving the far easier problem of a pair of slanted parallel plates with a potential difference.
After that I get to the main point of the post: finding the characteristic impedance of a coaxial cable where the centre conductor isn't in the middle; where the cylinders are eccentric. Although the process has quite a lot of algebra, the final solution is simple and very usable.
I've really enjoyed doing this example, because I think it's a great demonstration of using analytical methods to solve a problem with strange boundaries. These days we'd probably just solve this kind of thing numerically, but the analytical solution gives insight and a formula that can be used over-and-over.
I'll add a numerical comparison in the coming days.
I haven't written a blog post for a long time. Although I'm aware that I never posted the magnetostatic solutions, my next post is going to be a bit different to all my previous ones. I'm going to introduce conformal mapping with a very simple example, then demonstrate finding the characteristic impedance of a coaxial cable where the inner and outer conductors aren't concentric. I've done the maths and written about half of it :)
What is everybody's view of the FCC project?
The opinions on YC seemed pretty critical in general. While I see some validity to the point that it's a shot in the dark, I also think that shots in the dark might be the best way to go. We know there are problems with our current model of the universe and aren't sure how to resolve them, maybe it'll give us some direction. The final price tag €21B sounds like a lot, but that is spread over a number of years and across multiple governments. Finally, if we don't fund a large project now, then 50 years into the future when we need a big collider for something specific we won't have the skills or expertise to build one. To me, that seems like reason enough to build something.
Just made a short post about how to simulate electrostatic nonuniform charge density distributions with FEniCS; that is spatially varying charge density distributions. This could be useful for simulating things like particle beams which are commonly assumed to have Gaussian (or similar) distributions. This is a small extension of a previous post about how to simulate uniform charge density distributions.
My latest post is about using boundary conditions to assume symmetry in a finite element electrostatics problem.
To demonstrate Neumann boundaries I solve the Laplace equation for a coaxial geometry using 1/4 of the cross section. I then find the fields of a differential pair transmission line using half the cross section and a Dirichlet boundary.
This is all done with FEniCS, the open source finite element solver. #physics #python #opensource #ham #radio #fenics
https://comphysblog.wordpress.com/2019/07/15/assuming-symmetry-with-boundary-conditions/
Finally finished my post on electrostatics with linear dielectrics using the open source finite element solver FEniCS. It's surprisingly easy!
This blog is dedicated to physics and computing, with a current focus on solving electromagnetic problems using open source tools.
I work in particle beam diagnostics and am a PhD student studying the interaction of particle beams with their surroundings as well as the associated dynamics.
I'm Interested in anything related to particle accelerators, beam dynamics, detectors, electromagnetism and computing for science. I also enjoy tennis, fountain pens, fantasy & sci-fi books and board games.