Quantam Vacuum - Strong Electric fields.

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SUMMARY

The discussion centers on the quantum theory of the vacuum, specifically the behavior of electric fields and virtual dipole pairs. It highlights how, at smaller distances, the electric field intensifies, leading to the formation of electron-positron pairs in high magnetic fields, such as 1015 gauss. The concept of "combing" the vacuum field is introduced, suggesting that this process can create a net population of dipoles that sustain the electric field. The implications of these interactions on particle behavior and charge dynamics are also explored.

PREREQUISITES
  • Understanding of quantum field theory
  • Familiarity with electric and magnetic fields
  • Knowledge of particle physics, specifically electron-positron interactions
  • Concept of virtual particles and their role in quantum mechanics
NEXT STEPS
  • Research the implications of high magnetic fields on particle formation, specifically in the context of quantum electrodynamics.
  • Explore the concept of vacuum polarization and its effects on electric fields.
  • Study the dynamics of dipole pairs in quantum field theory.
  • Investigate the role of divergence in electric fields and its relationship to charge generation.
USEFUL FOR

Physicists, researchers in quantum mechanics, and students studying particle physics who are interested in the interactions of electric fields and vacuum dynamics.

Adrenaline_
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Hello,

I am not yet well-versed in quantum theory of the vacuum, but I certainly have encountered it everywhere I have turned in my studies. Since my electron paper is unwieldy I want to run by folks my thoughts of percolations in the vacuum. So many people have spoken of "electrons and positrons popping in and out", I used to hate this line. Now, it's clear the vacuum must be something like this.
Given an electron field, at smaller and smaller distances the electric field gets very high. Consider the possible effects of combing the populations of dipoles of the virtual field. Picture the electron on the left of the page. Now consider the fates of dipole pairs nearby, of different orientations. I presume the vacuum cooks up a random offering. For any pair with the electron further away to the right, and the + charge closer in, consider the force on the particles separately, and then as a pair. In this case, the + is attracted inward, but the - is repelled, to a lesser extent. Therefore, as a unit the dipole will be pulled in a bit in its brief life. The +/- will be slightly separated so its lifetime will be longer. The opposite case behaves oppositely: the -/+ are speeded to annihilation.
Divergence of the field is posited to "charge" . Realize also, that given a polarization field with divergence, its negative also constitutes a charge field. See, then, that if the vacuum field is 'combed' as I described, there well be a net population of dipoles acting favorably to sustain the electric field. Now consider the +/- pair migrating a bit inward. If there is a poloidal magnetic field, as the particles cross it they will be accelerated oppositely, and sideways. This is harmonious with the current flow assumed in my inhomogeneous model.
 
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Adrenaline_ said:
Hello,

I am not yet well-versed in quantum theory of the vacuum, but I certainly have encountered it everywhere I have turned in my studies. Since my electron paper is unwieldy I want to run by folks my thoughts of percolations in the vacuum. So many people have spoken of "electrons and positrons popping in and out", I used to hate this line. Now, it's clear the vacuum must be something like this.
Given an electron field, at smaller and smaller distances the electric field gets very high. Consider the possible effects of combing the populations of dipoles of the virtual field. Picture the electron on the left of the page. Now consider the fates of dipole pairs nearby, of different orientations. I presume the vacuum cooks up a random offering. For any pair with the electron further away to the right, and the + charge closer in, consider the force on the particles separately, and then as a pair. In this case, the + is attracted inward, but the - is repelled, to a lesser extent. Therefore, as a unit the dipole will be pulled in a bit in its brief life. The +/- will be slightly separated so its lifetime will be longer. The opposite case behaves oppositely: the -/+ are speeded to annihilation.
Divergence of the field is posited to "charge" . Realize also, that given a polarization field with divergence, its negative also constitutes a charge field. See, then, that if the vacuum field is 'combed' as I described, there well be a net population of dipoles acting favorably to sustain the electric field. Now consider the +/- pair migrating a bit inward. If there is a poloidal magnetic field, as the particles cross it they will be accelerated oppositely, and sideways. This is harmonious with the current flow assumed in my inhomogeneous model.

In a magnetic field of 10^15 gauss electron-positron pairs will form spontaneously in a vacuum.

Though this seems not to be your question, it is the best I can do.
 

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