Virtual Particles: Exploring Energy Mass & Conservation

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SUMMARY

This discussion focuses on the role of virtual particles, specifically sea quarks, in contributing to energy mass while adhering to the conservation of energy principles. Sea quarks, which consist of virtual quark-antiquark pairs, momentarily exist below the Heisenberg uncertainty principle (ΔEΔt < ħ/2) and contribute to the mass of baryons. The conversation highlights the distinction between sea quarks as part of the wave function and the concept of radiative corrections due to virtual pairs, emphasizing the complexity of their interactions within the framework of the first law of thermodynamics.

PREREQUISITES
  • Understanding of quantum mechanics and the Heisenberg uncertainty principle
  • Familiarity with particle physics terminology, including baryons and quarks
  • Knowledge of wave functions in quantum field theory
  • Basic principles of thermodynamics, particularly the first law
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  • Research the role of virtual particles in quantum field theory
  • Study the implications of the Heisenberg uncertainty principle on particle interactions
  • Explore the concept of radiative corrections in quantum electrodynamics
  • Investigate the relationship between sea quarks and nucleon mass in particle physics
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stevebd1
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How exactly do virtual particles add to energy mass while still complying with the conservation of energy? For instance, sea quarks, (virtual quark, antiquark pairs) are suppose to contribute to the mass of a brayon. Do they exist for a fleeting moment below the Heisenberg limit by popping in and out of existence before they are detected (ΔEΔt<ħ/2) leaving behind some kind of residual energy or gravitational potential and if so, how does this work within the the first law of thermodynamics (or has it always been the case and what energy they provide has always been taken into account)?
 
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Sea quarks, in their usual implementation, are not virtual pairs.
They are a 5 quark (4q and 1 antiq) part of the wave function.
|p>=a\psi_3+b\psi_5, with a^2+b^2=1.
Radiative corrections due to virtual pairs are something else.
 
Thanks for the reply clem. So how exactly do the sea quarks contribute to the mass of a nucleon and how do virtual particles provide radiative corrections (I imagine the answer isn't that simple but any info/links would be appreciated).
 
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