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We present calculations of the electronic structure of various atoms and molecules in strong magnetic fields ranging from B=10¹²0.3em0exG0.3em0exto0.3em0ex2×10¹⁵0.3em0exG, appropriate for radio pulsars and magnetars. For these field strengths, the magnetic forces on the electrons dominate over the Coulomb forces, and to a good approximation the electrons are confined to the ground Landau level. Our calculations are based on the density functional theory, and use a local magnetic exchange-correlation function which is tested to be reliable in the strong field regime. Numerical results of the ground-state energies are given for HN (up to $N=10$), HeN (up to $N=8$), CN (up to $N=5$), and FeN (up to $N=3$), as well as for various ionized atoms. Fitting formulae for the B dependence of the energies are also given. In general, as N increases, the binding energy per atom in a molecule, EN∕N, increases and approaches a constant value. For all the field strengths considered in this paper, hydrogen, helium, and carbon molecules are found to be bound relative to individual atoms (although for B less than a few ×10¹²0.3em0exG, carbon molecules are very weakly bound relative to individual atoms). Iron molecules are not bound at B10¹³0.3em0exG, but become energetically more favorable than individual atoms at larger field strengths.
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Medin et al. (2006) studied this question.
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