Virtual Particles: Explained in Layman's Terms

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Virtual particles are a concept used to explain forces in quantum field theory, where they mediate interactions between particles, such as virtual photons transferring momentum between charged bodies. Unlike real photons, virtual photons cannot be detected directly and do not adhere to the same physical constraints, allowing for theoretical calculations that include speeds beyond light. While all forces in quantum field theories are mediated by virtual particles, there is no experimental evidence confirming their existence as physical entities; rather, they serve as a useful mathematical tool for calculating probabilities in quantum mechanics. The propagation of virtual photons being faster than light does not relate to quantum entanglement, and concepts like the Dirac sea have been largely replaced by modern quantum field theories. Overall, virtual particles are integral to understanding quantum interactions, but their interpretation remains a topic of debate among physicists.
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http://math.ucr.edu/home/baez/physics/Quantum/virtual_particles.html

I am new to physics and have been struggling with the idea that forces are just "action at a distance" and that fields are invisible/incorporeal (can only be detected by the influence they exert) and permeate throughout all of space. The article above describes forces as being mediated by virtual particles, which made me feel more confident that fields were actually some form of matter/energy interaction. The virtual photons are apparently transferring momentum between charged bodies, but I got lost in the physics jargon as to how this ends up working. What are the similarities/differences between photons and virtual photons wrt the em field? I think one deal with a static field and one with a fluctuating field, but I'm not completely sure. Are all forces mediated by virtual particles? What experiments have verified that virtual particles exist? Further down in the article it states that the propagation of the virtual photons is ftl. Does this have anything to do with quantum entanglement? I've also heard of the virtual particles in reference to electron-positron pairs, Dirac sea, and zero point/ vacuum energy. Does this have anything to do with the above description or something completely different? I would greatly appreciate it if anyone could explain this virtual particle subject to me in layman's terms. Thank you.
 
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GRB 080319B said:
The virtual photons are apparently transferring momentum between charged bodies, but I got lost in the physics jargon as to how this ends up working.
I don't think it's possible to explain how this "ends up working" without getting really deep into the mathematical stuff.

GRB 080319B said:
What are the similarities/differences between photons and virtual photons wrt the em field? I think one deal with a static field and one with a fluctuating field, but I'm not completely sure.
The biggest difference is that a real photon can make a detector click, but a real one can't. The only difference I can think of in addition to that is that virtual photons don't have to satisfy E^2=p^2c^2+m^2c^4. (This implies that their speeds don't have to be c).

GRB 080319B said:
Are all forces mediated by virtual particles?
All forces in all quantum field theories. There is a QFT of gravity (hence "graviton") but it isn't very useful since it lacks a nice mathematical property called renormalizability.

GRB 080319B said:
What experiments have verified that virtual particles exist?
I could answer this with "none of them" as well as "all of them". Virtual particles show up in the mathematics when you expand a certain function in a series and consider each term separately. To say that virtual particles "exist" is equivalent to saying that the individual terms of that series describe what's "really happening", while the sum doesn't. I don't think there's any justification for that. Hence "none of them" is a reasonable answer to your question. However, they are a part of a method to calculate the probabilities of each possible result of any experiment, and these methods work extremely well. Every experiment that involves quantum mechanics in any way is evidence of that. Even the existence of stable atoms is evidence of that. Hence "all of them" is also a reasonable answer to your question.

Personally, I don't think of virtual particles as a description of what's really happening. I think of them as a part of the easiest way to do calculations.

GRB 080319B said:
Further down in the article it states that the propagation of the virtual photons is ftl.
When you do the calculations I talked about you're supposed to integrate over the momentum, so all speeds up to infinity are included.

GRB 080319B said:
Does this have anything to do with quantum entanglement?
No.

GRB 080319B said:
I've also heard of the virtual particles in reference to electron-positron pairs, Dirac sea, and zero point/ vacuum energy. Does this have anything to do with the above description or something completely different?
Forget about the Dirac sea. It's an old model that's been replaced by quantum field theories.

The calculation method I mentioned also includes virtual particles popping in and out of existence in the vacuum. This is sometimes mentioned as an explanation for a non-zero density of vacuum. I'm not sure I like that explanation though. The result of the calculation is that the density of vacuum is infinite. If we try to guess a cutoff energy and only include smaller energies than the cutoff in the integrals, the result is still many orders of magnitude too high. If we take the cutoff to be the Planck scale, the result is a ridiculous 120 orders of magnitude too large.
 
Time reversal invariant Hamiltonians must satisfy ##[H,\Theta]=0## where ##\Theta## is time reversal operator. However, in some texts (for example see Many-body Quantum Theory in Condensed Matter Physics an introduction, HENRIK BRUUS and KARSTEN FLENSBERG, Corrected version: 14 January 2016, section 7.1.4) the time reversal invariant condition is introduced as ##H=H^*##. How these two conditions are identical?

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