Polarizing an insulator/dieelectric

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SUMMARY

Polarizing an insulator involves placing it in an electric field, causing the nucleus and electrons to separate until they create a field strong enough to counteract external forces. This process establishes a dipole, which is crucial as it allows the material to respond to the external field, despite the inherent electrostatic attraction between the nucleus and electrons. The classical model describes electrons elongating their orbits in response to the field, but quantum mechanics reveals a more complex interaction. Understanding these dynamics is essential for grasping the principles of polarization in materials.

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  • Understanding of classical electrodynamics
  • Familiarity with quantum mechanics concepts
  • Knowledge of dipole moments and their significance
  • Basic principles of electric fields and forces
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  • Study the effects of electric fields on dielectric materials
  • Learn about the quantum mechanical model of atomic structure
  • Explore the relationship between polarization and dipole moments
  • Investigate applications of polarized materials in technology
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As far as I can understand polarizing an object refers to putting an insulator in an electric field, such that the nucleus and electrons are pulled away from each other until they establish a field strong enough to prevent them from being pulled further apart.
If this is correct, I would like to ask a few things about polarization that I don't quite understand:

1) When you pull an electron away from a nucleus doesn't the electrostatic interaction weaken between them? As such how can they establish this "equilibrium" (as my book calls it) where their attraction cancels the external which tries to rip the apart?

2) It is clear that a polarized object establishes a dipole, i.e. a field pointing in the same direction as the external field. But, why is this such an important thing to stipulate? After all every atom with a positive nucleus and negative electrons must at some point be a dipole, since it is not like the nucleus and electron have annihilated each other? What is so special about the proces where the material gets polarized (further) by an external field?
 
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aaaa202 said:
As far as I can understand polarizing an object refers to putting an insulator in an electric field, such that the nucleus and electrons are pulled away from each other until they establish a field strong enough to prevent them from being pulled further apart.
If this is correct, I would like to ask a few things about polarization that I don't quite understand:

1) When you pull an electron away from a nucleus doesn't the electrostatic interaction weaken between them? As such how can they establish this "equilibrium" (as my book calls it) where their attraction cancels the external which tries to rip the apart?

2) It is clear that a polarized object establishes a dipole, i.e. a field pointing in the same direction as the external field. But, why is this such an important thing to stipulate? After all every atom with a positive nucleus and negative electrons must at some point be a dipole, since it is not like the nucleus and electron have annihilated each other? What is so special about the proces where the material gets polarized (further) by an external field?

An electron spinning around a nucleus (if you accept this picture, which BTW quantum physics has refuted), ON THE AVERAGE there is no dipole moment without the application of an external field since the orientation of the electron wrt to the nucleus is randomly time-varying.

Speaking of quantum physics, that is what you need to understand your first question. There are other forces involved besides the electrostatic one, and besides, as I said the model of nucleus with electrons spinning around it is really not rigorous.
 
aaaa202 said:
As far as I can understand polarizing an object refers to putting an insulator in an electric field, such that the nucleus and electrons are pulled away from each other until they establish a field strong enough to prevent them from being pulled further apart.

This is essentially correct, but (classically) the electrons move in orbits around the nuclei, and those orbits get elongated along the axis of the applied field. There are also many atoms bound together into molecules and many molecules bound together inhto any macroscopic material. The exact electric fields and motiions of charges inside a macroscopic material are immensely complicated and impossible (at least for my puny human brain) to visualize.

Also, as rudeman points out, this is only the classical picture and QM (and indeed experiment!) tells us it is incorrect. However, it works very well for calculating fields and polarizations of most macroscopic materials, and that is all you would use classical Electrodynamics for anyway.

1) When you pull an electron away from a nucleus doesn't the electrostatic interaction weaken between them? As such how can they establish this "equilibrium" (as my book calls it) where their attraction cancels the external which tries to rip the apart?

When the electron is on one side of the nucleus, the applied field will tend to push it closer to its partner, while on the other side, it will tend to push it further apart. The field between the electron and nucleus will always tend to draw the two together. The average effect is to squeeze the orbit into an ellipse with the nuclei an one focus.

2) It is clear that a polarized object establishes a dipole, i.e. a field pointing in the same direction as the external field. But, why is this such an important thing to stipulate? After all every atom with a positive nucleus and negative electrons must at some point be a dipole, since it is not like the nucleus and electron have annihilated each other? What is so special about the proces where the material gets polarized (further) by an external field?

The average dipole moment (averaged over any number of orbital periods) of an point charge in uniform circular motion about another point charge is zero, since it constantly changes direction. When you talk about classical polarization, you are really talking about average dipoles moments (averaged over time and space).
 
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