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- W1968783507 abstract "Wave functions, energies, and binding energies for the lowest singlet states of ${mathrm{H}}^{ensuremath{-}}$ and He in uniform magnetic fields $B<{10}^{9}$ G are calculated using an adiabatic approximation in hyperspherical coordinates. In computing the angular part of the wave functions, a coupled expansion in one-electron oblate spheroidal angle functions is used. In addition to contracting the two-electron wave function radially, the magnetic field is found to distort the angular part of the wave function mainly by reducing the $mathrm{ss}^{1}S$ character of the state and replacing it with an $mathrm{sd}^{1}D$ character. Results for energies and binding energies are comparable with those obtained in variational calculations. In order to compute the binding energies of ${mathrm{H}}^{ensuremath{-}}$ and He we have also calculated the binding energies of the ground states of H and ${mathrm{He}}^{+}$ in uniform magnetic fields $B<{10}^{9}$ G using the adiabatic oblate-spheroidal-coordinate method of Starace and Webster." @default.
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- W1968783507 date "1984-02-01" @default.
- W1968783507 modified "2023-09-27" @default.
- W1968783507 title "H−and He in a uniform magnetic field: Ground-state wave functions, energies, and binding energies for fields below109G" @default.
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- W1968783507 doi "https://doi.org/10.1103/physreva.29.442" @default.
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