429 research outputs found

    Approximate symmetries of long-range Rydberg molecules including spin effects

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    An operator that generates an approximate symmetry of long-range Rydberg molecules (LRRMs) formed by two alkali atoms, one in a Rydberg state and the other in the ground state, is identified. This is first done by evaluating the natural orbitals associated to a variational calculation of the binding wave function within the Born-Oppenheimer description of the molecule including s−s- and p−p- Fermi pseudopotential and the hyperfine structure energy terms. The resulting orbitals with highest occupation number are shown to be identical to those obtained by a perturbative model for high angular momentum -- trilobite and butterfly -- LRRMs. Whenever the slight dependence of the quantum defects of the Rydberg electron on its total momentum j⃗=ℓ⃗+s⃗1\vec j = \vec \ell +\vec s_1 can be neglected, the symmetry operator of the high angular momentum LRRMs orbitals is identified as the sum of the spin of the Rydberg electron s⃗1\vec s_1, spin of the valence electron s⃗2\vec s_2 and the spin of nucleus i⃗\vec i of the ground state atom, N⃗=s1⃗+s2⃗+i⃗\vec {N} =\vec {s_1} + \vec {s_2} + \vec {i}. The spin-orbitals that diagonize N⃗\vec{N} define compact basis sets for the description of LRRMs beyond the aforementioned approximations. The matrix elements of the Hamitonian in these basis sets have simple expressions, so that the relevance of triplet and singlet contributions can be directly estimated. The expected consequences of this approximate spin-symmetry on the spectra of LRRMs are briefly described.Comment: 24 pages, 13 figure

    Entanglement enhancement and postselection for two atoms interacting with thermal light

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    The evolution of entanglement for two identical two-level atoms coupled to a resonant thermal field is studied for two different families of input states. Entanglement enhancement is predicted for a well defined region of the parameter space of one of these families. The most intriguing result is the possibility of probabilistic production of maximally entangled atomic states even if the input atomic state is factorized and the corresponding output state is separable.Comment: accepted for publication in J. Phys.
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