Particle or Virtual Particle: What's the Difference?

In summary, a virtual particle is a particle that is not observed in an experiment, but influences the outcome. It is created and destroyed during an event and is only a mathematical tool in calculating QFT. They are not bound by the relation E^2 = p^2 + m^2 and do not violate causality. Their existence is uncertain and they are used to represent unknown processes in physics.
  • #1
Trip2
11
0
what is the differace between a particle and a virtual particle?
 
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  • #3
A virtual particle is a particle which is not observed in an experiment, but influences the outcome.

In a Feynman diagram, these are particles that are created during an event, but are destroyed again before a measurement is taken. They are called "virtual", then, because they are never actually seen directly. They only serve to influence the final result, and to say they actually ever existed during the experiment is a question you can't answer.
 
  • #4
A virtual particle is just a useful mathematical step in calculating QFT in perturbation theory. A VP never exists as a physical particle, which is why SP is a suitable candidate.
 
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  • #5
That's not true, because there are then also processes in which SP would be the real particle. The properties of SP as a real particle are not so good. That's why the squared matrix element

|<JMC|WH>|^2

has been declining lately.
 
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  • #6
To the OP: the last two contributions are jokes where the smiley was forgotten :cool:
 
  • #7
:blushing:I am so conservative, I did not know how to make smileys, but now see its simple.:smile: Anyway the part of my previous post up to SP was serious.:cool:
 
  • #8
so virtual particles are retrocausal?
 
  • #9
Trip2 said:
so virtual particles are retrocausal?

They can formally be "retrocausal", but as they don't correspond to anything physically well-defined, it's a bit strange to say that. They are part of a quantum field calculation. In that sense, you could almost ask whether the square root of two is retrocausal.
On the other hand, the line between "almost real virtual particles" and real particles is also thin. But these are not retrocausal.
 
  • #10
so why is it said that they are causality violaters?
 
  • #11
Who says they violate causality?
 
  • #12
Virtual particles are not bound by the relation

[tex]E^2 = p^2 + m^2.[/tex]

This is not a problem however, as spacelike separated field operators have a commutator of zero, and therefore causality is not violated in quantum field theory.
 
  • #13
virtual particles are just another of the many ways in which physicists indicate that they do not know what is actually happening.
 

1. What is a virtual particle?

A virtual particle is a quantum phenomenon that does not have a physical existence but can briefly appear as a fluctuation in a vacuum. It is a manifestation of the uncertainty principle in quantum mechanics.

2. How are virtual particles different from regular particles?

Virtual particles differ from regular particles in that they do not have a definite mass, energy, or momentum. They also do not obey the laws of conservation of energy and momentum, and they only exist for a very short amount of time before disappearing again.

3. Can virtual particles be observed or detected?

No, virtual particles cannot be observed or detected directly. They do not leave any trace or impact on the physical world, and their existence can only be inferred through their effects on other particles.

4. What are the uses of virtual particles in science?

Virtual particles play a crucial role in many phenomena, such as the Casimir effect, Hawking radiation, and the Lamb shift. They also provide a way to understand and calculate interactions between particles in quantum field theory.

5. Are virtual particles real or just a mathematical concept?

Virtual particles are a mathematical concept used to explain and calculate quantum phenomena. They do not have a physical existence, but their effects can be observed and measured in experiments. Therefore, they can be considered as real in the context of quantum mechanics.

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