Coupling of spin to an electric field

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Discussion Overview

The discussion revolves around the coupling of spin to an electric field, exploring whether such a coupling exists similarly to the Zeeman term associated with magnetic fields. Participants examine the implications of electric fields on spin dynamics, particularly in the context of spin chains and materials like multiferroics.

Discussion Character

  • Exploratory
  • Technical explanation
  • Debate/contested

Main Points Raised

  • One participant expresses uncertainty about the existence of a term in the Hamiltonian for spin in an electric field, suggesting that its effects could be significant.
  • Another participant argues that coupling spin to an electric field would violate parity and time-reversal invariance, implying it would be very small in most cases.
  • A different viewpoint suggests that the Dirac equation indicates spin couples primarily to the magnetic part of the gauge field, raising questions about the electric field's role in low-energy regimes.
  • One participant references literature discussing electric field effects on spin wave dispersion in multiferroics, questioning the limits of considering electric field impacts on spin chain dynamics.
  • Participants share links to articles that discuss indirect coupling of electric fields to spin through spin-orbit coupling, noting that while direct coupling may not occur, effects can still manifest through other interactions.

Areas of Agreement / Disagreement

Participants generally express uncertainty regarding the coupling of spin to electric fields, with some suggesting it is negligible while others propose that indirect effects may be significant in certain materials. No consensus is reached on the extent or implications of such coupling.

Contextual Notes

Some discussions reference specific conditions under which electric fields might influence spin dynamics, but these conditions remain unresolved and depend on the material properties and interactions involved.

Asaba E
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Hi PF members. I have got a little worry
I am familiar with the Zeeman term that always appears in the Hamiltonian of a spin chain representing the influence of an external magnetic field. I don't know if there is a similar term if the spin was rather in he presence of an electric field ( I just think if the electric field has effects on the spin, then those effects would be as important as those of the magnetic field). I have not come across any good literature on this. could some one point me in the right direction?
 
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A coupling of spin to the electric field (in the usual way that a magnetic field is coupled) would violate both parity and time-reversal invariance, and hence is expected to be extremely small in most circumstances. For a single electron, see http://en.wikipedia.org/wiki/Electron_electric_dipole_moment

It seems to me that it could happen in some sufficiently complicated material, but I don't know of any examples.
 
I think by writing Dirac equation (Relativistic counterpart of Schrödinger equation) and see it's low velocity limit , one find that spin just couples to magnetic part of the Gauge field. It is so strange that Electric field also couples to spin in low energy regime!
 
Thanks. I have always had the same view that the coupling of the electric field to spin would be very small hence negligible. Recently I came across an article discussing the effects of an electric field on spin wave dispersion relation in multiferriocs.(doi:10.4236/wjcmp.2012.24037 Published Online November 2012 (http://www.SciRP.org/journal/wjcmp) . I have been wondering within what limits can one consider the effects of an Electric field on the dynamics of spin chains?
 
ChrisVer said:
It's also here: http://arxiv.org/abs/0707.3080. They explain it as an indirect effect mediated by spin-orbit coupling:

Although electric fields do not couple directly to the electron spin, indirect coupling can still be realized ... through spin-orbit interaction, present in most semiconductor structures.
...
An electric field E(t) will periodically and adiabatically displace the electron wave function, so the electron spin will feel an oscillating effective field Beff(t) through the dependence of Beff on the position.
 
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