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Three-dimensional Cooling of Atoms Optical Molasses

5 Three-dimensional Cooling of Atoms Optical Molasses [Pg.487]

For a Lorentzian absorption profile with FHWM y, the frequency dependence of the absorption rate is (Fig. 9.15) [Pg.488]

An atom moving within the overlap region of the six running laser waves therefore experiences a force F, (w ) = -avi (i = x, y, z) that damps its velocity. From the relation dv/dt = F/m dv/v = -afmdt we obtain the time-dependent velocity [Pg.488]

The velocity decreases exponentially with a damping time tD = m/a. [Pg.488]

Note These optical trapping methods reduce the velocity components (Vx, Vy,v ) to a small interval around v = 0. However, they do not compress the atoms into a spatial volume, except if the dispersion force for the field gradients V / 0 is [Pg.489]




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Atom optics

Atomic dimensionality

Cooling atoms

Molasses

Optical cooling

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