What does an experimental particle physicist do: Measure particles!
One of the most important parts of my work is to measure particles. Loads of particles. The particles I typically measure come from the collisions of the Large Hadron Collider. However, elementary particles are all around us, and particle physicists work in all sorts of other environments as well, for example measuring particles from the cosmos (then it is called astroparticle physics), or particles that are the result of medical research as in medical physics.
Today I am for example in a PhD jury for medical physics, the subject of the doctoral thesis is how to measure and optimise (really: minimise) the radiation dose that radiologists receive during to work. And yes, particle physics also affects you when you have medical treatments such as PET scans and X-ray photos.
So, how do I measure these genuinely tiny particles? The size of a typical particle (let's take a common one, a proton), is 0.00000000000000085 meter! The trick is that for most practical interactions, we use the fact that the particle has charge, not size. And a charged particle will ionise (loosen the electrons around) atoms when it passes by them. For a solid and a minimally ionising (so relativistic) particle, this is tens of thousands of electrons/ions per mm of material traversed, but that kind of depends on the material.
A charged particle traverses matter and hits electrons off the atoms
Normally those ions will recombine. But if you design your detector to measure that tiny, tiny charge, you can measure where the particle was. And if you can convert all of its energy to charge, you can even measure its energy.
Different particles however leave different challenges. For example, how would I measure a particle that does not have charge? The answer is actually rather practical:
just make sure it gets stopped by some material and creates particles that do have charge. And then measure those charged particles.
In particle physics, we use this principle for many different particle detections. As long as a particle has charge or will interact with other particles, this principle will work. This means that by now there are many different methods available.
Examples of the more common ones used in particle physics are:
- Don't stop the charged particle but check where it left a tiny trail. These detectors are typically called tracking detectors and are used in combination with magnets to measure the momentum of particles, as particles with low momentum will bend much more in a magnetic field than particle with high momentum. There are many kinds of tracking detectors, those deserve a whole blog by themselves!
- Stop the particle, design your detector material such that it changes to detectable particles and then measure the number of charged particles. This kind of detector is intended to measure energy. In the olden days energy was measured in calories, not Joules, and this is why this kind of detector still is called a calorimeter .
I now have to go back to the PhD defense, let's hope the candidate knows how to detect elementary particles ;-)
note: as I am going slowly through the material, those who are interested in more advanced topics are highly recommended to read @lemouth's excellent recent blog on particle detectors
@freyablekman, this was fun. Can quarks too be measured somehow?
Indirectly yes: top quarks can be reconstructed from their decay products, and lighter quarks will form jets of composite states that one can observe and whose properties can be measured.
Didn't entirely understand you, the decay products and reconstruction of top quarks part to be specific. How do we detect these decay products and bring them together to make a quark?? What precision does it take? But this does remind me that I have a book which might help... Thanks for your answer though.
The top quark is special in the sense that it decays into a bottom quark and a W-boson very promptly, so that it has no time to do anything else. We can reconstruct it from the measurement of the properties of the decay products that can be somehow identified.
For the light quark stuff, please check my answer below and this link.
Does it help?
Now I see what you meant by reconstruction from decay products... I will still dig into the fermions and bosons... I only know a little bit about them.
If you want, you can have a look to my last posts where I started to write particle physics lecture notes for steemit. This is a kind of starter (see here for the lecture number 1 which may answer your fermionic/bosonic question).
I would answer this differently than @lemouth, but the answer would still be indirectly, yes. The simplistic, not entirely correct answer (but good enough to understand) is:
Quarks cannot exist alone, they always come in clumps of 2, 3 or even more. This is one of the consequences of the way quarks interact, described by a theory called Quantum Chromodynamics (three-letter acronym: QCD). But as long as those clumps/composite states interact (so have charge or can be converted into particles with charge, using the first or second bullet in my post) we're good to go and measure them :)
Indeed, when single quarks are produced they quickly 'create' some extra quarks to make a composite particle by any means possible as they cannot exist alone due to QCD, meaning they will use almost all their energy to create quarks (through E=mc^2), and those 'sprays' of new (all composite of 2/3 quarks) particles are called jets. The top quark is a special case which I will discuss in a later blog.
By the way the theory of QCD, and specifically the calculation of the way quarks behave in QCD including this , was recognized by the 2004 Nobel Prize in Physics for Gross, Wilczek and Politzer.
I have actually written some time ago this that may be useful. Please ignore the title ;)
For a solid, this is tens of thousands of electrons/ions per cm, but that kind of depends on the material.....
I think your amount is way to small... only thosands when dealing with a solid 1 cm square: even the least dense item there is at is at 1 proton for 0.00000000000000085 meter, even with a thosand times the space between protons would be way different.
a centimer is 1/100 of a meter which for our purposes is a yard.
so 0.000000000000001 of a centimeter
if the space between protons is 10,000 times because of electrons orbital paths.
that would be 0000000001 space taken up by a proton. 10s of thosands
even a smooth 100,000 would leave line of protons at a .00001 of a centimeter.... the number should be at least 1 billion protons correct?
nope. The size in meters of a particle has nothing to do with how many electrons/protons get ionized, that only has to do with the charge of the particle that flies through matter, to first order. And yes, it is definitely not every atom that gets ionised, the probabilities are really small.
But charge is much easier to measure than displacement. That is exactly why we don't use the size. It is much much MUCH more likely that an atom is ionised some way than that a particle actually hits (and then displaces significantly) a proton, neutron in an atom.
I did find an error though, those 10000s of ionisations (which depend heavily on material that the particle flies though) should be per mm, not cm. But that is a factor 10, not millions
(ps: don't mix SI and imperial units)
You didn't say it was an ionized cloud you said it was a solid.. 1 cm cu. which 1 cm ^3 is 1000mm^3
Thats 3 decimal places there.....Your math is really bad....Almost as bad as my writing!
That being said...
I understand that electrons have huge orbital paths around the nuclei containing protons... and atoms do not go into each others space....
But they are to small to see, and I have worked with microscopes for silicon wafer handling inspection magnifications of 100,000x ...
and have seen 100,000 nand gates in one layer of a chip in a square mm on a single layer....I'm certainly not looking through an electron microscope, just a plain old leitz glass industrial clean room microscopt.
So you claim of a few thousand particles is what makes up cm^3 or even a cubic mm^3 ....
IS SPECIOUS ....
Where do you teach? Obviously not college...
Explained like a professor!! It's a damn good article
Maybe because she is one :D
Indeed :-)
Most physics teachers can't teach and like most of my physics professors they never get their math right....
I had a prof forget to put a lorenz correction in Quatum mech at the beginning of class he gets to the end and I tell him the speed of light in his equation his equation is the speed of throwing a pie on the wall and he....plots numbers in and sees I'm right 10 miles an hour......after everyone left the class I came up and told him what he did wrong.....
at that point I realized that most physicists really aren't as good as systems architect/designers. Because understanding relationships and the math associated is what they need to do everyday in new ways.
Now I'm not talking about every system designer arch and every physist...
I read your posts, and can't wait for the next one! It's like a virtual reading tour :D
Very informative! I was always fascinated by LHC. Great to come across you! Will be following for more
Nice write up
amagin post.realy good job.
Great work. 👍👍👍👍
NICE POST AND REALLY CREATIVE, APPRECIATED IT!!
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I appreciate that you explain it in a way that is understandable. I've been interested in physics for a while, but never did great at it back when I was in school. I'm excited to learning more about it as you post. Welcome to Steemit!