Optical molasses at high intensity (forces in OL's)

In summary, the conversation discusses the forces present in an optical lattice created by two identical counter-propagating laser beams. The first paragraph mentions the dipole force and the second discusses the scattering force. The key concept is stimulated emission, which is important for both the operation of lasers and the movement of atoms in the lattice. The atoms can absorb and emit photons in any direction, but stimulated emission occurs when a photon stimulates the emission of another photon in a specific direction. This phenomenon must be taken into account when considering the forces acting on the atoms in the lattice.
  • #1
carlosbgois
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Hey there.

My goal is to understand the origin of the main forces that keep together an optical lattice created by two identical counter-propagating laser beams.

I quote a small excerpt about the forces in optical molasses with high intensity, which I'm having trouble in understanding:

The force that actually slows the atoms derives from the light shift which is the reversible exchange of momentum between the atoms and the light field via absorption followed by stimulated emission.

[...]

However, in the absence of the spontaneous emission that causes the velocity dependent damping force, atoms that move through the light field experience no average force because these stimulates processes of momentum exchange between atom and field can occur in either direction with equal likelihood.

As I understand, the first paragraph is talking about the dipole force, and the second is about the scattering force, which is velocity dependent.

The problem is that they seem to contradict each other, by saying that "the force that actually slows the atoms is the dipole force," and later that "in the absence of the scattering force the atoms moving through the light field experience no average force."

Can someone give me a hint on how to interpret this correctly?
 
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  • #2
The key phrase is "stimulated emission", which is also of the utmost importance for lasers to operate.

An atom may absorb a photon coming in from any direction, it will also emit the photon in any direction: essentially random directions.

But stimulated emission occurs when a photon passing "nearby" an already excited atom stimulates the emission of a photon; this is no longer a random process! The stimulated photon will have the same energy and momentum as the passing photon.

Now when you analyze the description above you will see that the atoms must be chosen so that there are available excited states which can be reached with the laser being used.
 
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1. What is optical molasses at high intensity?

Optical molasses at high intensity is a technique used in atomic physics to cool and trap atoms using laser light. The laser light creates a force on the atoms, slowing them down and allowing them to be trapped in a small volume.

2. How does optical molasses at high intensity work?

The laser light used in optical molasses at high intensity is tuned to a frequency slightly below the resonance frequency of the atoms. This creates a force on the atoms known as a "light-induced dipole force" which slows down the atoms and traps them in the laser beam.

3. What are the advantages of using optical molasses at high intensity?

Optical molasses at high intensity allows for the cooling and trapping of atoms at much higher densities compared to traditional methods. This makes it useful for experiments involving large numbers of atoms, such as in quantum computing and atomic clocks.

4. Are there any limitations to using optical molasses at high intensity?

One limitation of optical molasses at high intensity is that it only works on certain types of atoms, typically alkali metals. Additionally, the cooling and trapping effects are limited to a small region, so the atoms may escape if not properly confined.

5. What applications does optical molasses at high intensity have?

Besides its use in atomic physics research, optical molasses at high intensity has applications in areas such as precision measurements, quantum information processing, and atomic clocks. It has also been used in experiments to create Bose-Einstein condensates, a state of matter with unique quantum properties.

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