Magic wavelengths for the transitions in alkali-metal atoms
Physical Review A—Atomic, Molecular, and Optical Physics, 2007•APS
Extensive calculations of the electric-dipole matrix elements in alkali-metal atoms are
conducted using the relativistic all-order method. This approach is a linearized version of the
coupled-cluster method, which sums infinite sets of many-body perturbation theory terms. All
allowed transitions between the lowest ns, np 1∕ 2, np 3∕ 2 states and a large number of
excited states are considered in these calculations and their accuracy is evaluated. The
resulting electric-dipole matrix elements are used for the high-precision calculation of …
conducted using the relativistic all-order method. This approach is a linearized version of the
coupled-cluster method, which sums infinite sets of many-body perturbation theory terms. All
allowed transitions between the lowest ns, np 1∕ 2, np 3∕ 2 states and a large number of
excited states are considered in these calculations and their accuracy is evaluated. The
resulting electric-dipole matrix elements are used for the high-precision calculation of …
Extensive calculations of the electric-dipole matrix elements in alkali-metal atoms are conducted using the relativistic all-order method. This approach is a linearized version of the coupled-cluster method, which sums infinite sets of many-body perturbation theory terms. All allowed transitions between the lowest , , states and a large number of excited states are considered in these calculations and their accuracy is evaluated. The resulting electric-dipole matrix elements are used for the high-precision calculation of frequency-dependent polarizabilities of the excited states of alkali-metal atoms. We find “magic” wavelengths in alkali-metal atoms for which the and and atomic levels have the same ac Stark shifts, which facilitates state-insensitive optical cooling and trapping.
American Physical Society
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