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{{More footnotes|date=November 2009}}
{{Quantum mechanics}}


'''Electric dipole transition''' is the dominant effect of an interaction of an [[electron]] in an [[atom]] with the [[electromagnetic field]].


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Following,<ref>http://electron6.phys.utk.edu/QM2/modules/m10/time.htm</ref> consider an electron in an atom with quantum Hamiltonian <math> H_0 </math>, interacting with a plane electromagnetic wave
 
: <math> {\mathbf E}({\mathbf r},t)=E_0 {\hat{\mathbf z}} \cos(ky-\omega t), \ \ \ {\mathbf B}({\mathbf r},t)=B_0{\hat{\mathbf x}} \cos(ky-\omega t). </math>
 
Write the Hamiltonian of the electron in this electromagnetic field as
 
<math> H(t) \ = \ H_0 + W(t). </math>
 
Treating this system by means of [[Perturbation theory (quantum mechanics)#Time-dependent perturbation theory|time-dependent perturbation theory]], one finds that the most likely transitions of the electron from one state to the other occur due to the summand of <math> W(t) </math> written as
 
: <math> W_{DE}(t) = \frac{q E_0}{m\omega}  p_z \sin \omega t. \, </math>
 
'''Electric dipole transitions''' are the transitions between energy levels in the system with the Hamiltonian <math> H_0 + W_{DE}(t) </math>.
 
Between certain electron states the electric dipole transition rate may be zero due to one or more [[selection rule]]s, particularly the [[Selection rule#Angular momentum|angular momentum selection rule]]. In such a case, the transition is termed ''electric dipole forbidden'', and the transitions between such levels must be approximated by ''higher-order transitions''.
 
The next order summand in <math> W(t) </math> is written as
 
: <math> W_{DM}(t) = \frac{q}{2m} (L_x + 2S_x) B_0 \cos \omega t \, </math>
 
and describes [[magnetic dipole transition]]s.
 
Even smaller contributions to transition rates are given by higher electric and magnetic multipole transitions.
 
==See also==
*[[Dipole]]
*[[Electric dipole moment]]
*[[Electromagnetism]]
 
== References ==
{{Reflist}}
 
[[Category:Quantum mechanics]]
 
 
{{physics stub}}

Revision as of 18:21, 24 March 2013

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Electric dipole transition is the dominant effect of an interaction of an electron in an atom with the electromagnetic field.

Following,[1] consider an electron in an atom with quantum Hamiltonian H0, interacting with a plane electromagnetic wave

𝐄(𝐫,t)=E0𝐳̂cos(kyωt),   𝐁(𝐫,t)=B0𝐱̂cos(kyωt).

Write the Hamiltonian of the electron in this electromagnetic field as

H(t) = H0+W(t).

Treating this system by means of time-dependent perturbation theory, one finds that the most likely transitions of the electron from one state to the other occur due to the summand of W(t) written as

WDE(t)=qE0mωpzsinωt.

Electric dipole transitions are the transitions between energy levels in the system with the Hamiltonian H0+WDE(t).

Between certain electron states the electric dipole transition rate may be zero due to one or more selection rules, particularly the angular momentum selection rule. In such a case, the transition is termed electric dipole forbidden, and the transitions between such levels must be approximated by higher-order transitions.

The next order summand in W(t) is written as

WDM(t)=q2m(Lx+2Sx)B0cosωt

and describes magnetic dipole transitions.

Even smaller contributions to transition rates are given by higher electric and magnetic multipole transitions.

See also

References

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Template:Physics stub