Toroidal configuration of the orbit of the electron of the hydrogen ...

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[6] J.S. Heyl and L. Hernquist, Hydrogen and Helium Atoms and Moleculesin an Intense Magnetic Field, chem-ph/9806040, June 1998;M.D. Jones, G. Ortiz, and D.M. Ceperley, Spectrum of Neutral Heliumin Strong Magnetic Fields, chem-ph/9811041, November 1998.[7] J.C. Lopez, P. Hess, and A. Turbiner, H 2 + ion in strong magnetic field:a variational study, Preprint ICN-UNAM 97-06, chem-ph/9707050;A. Turbiner, J.C. Lopez, and U. Solis, H 3 ++ molecular ions can exist instrong magnetic fields, Preprint ICN-UNAM 98-05, chem-ph/9809298;J.C. Lopez and A. Turbiner, One-electron linear systems in a strongmagnetic field, Preprint ICN-UNAM 99-03, chem-ph/9911535.[8] Yu.P. Kravchenko, M.A. Liberman and B. Johansson, Phys. Rev. Lett.77 (1996) 619.[9] T. Detmer, P. Schmelcher and L.S. Cederbaum, Hydrogen molecule in amagnetic field: The lowest states of the Π manifold and the global groundstate of the parallel configuration, chem-ph/9711003;T. Detmer, P. Schmelcher, F.K. Diakonos and L.S. Cederbaum, The hydrogenmolecule in magnetic fields: The ground states of the Σ manifoldof the parallel configuration, chem-ph/9711020;M.V. Ivanov and P. Schmelcher, The ground state of the lithium atomin strong magnetic fields, chem-ph/9801014;D.M. Leitner and P. Schmelcher, Mesoscopic motion of atomic ions inmagnetic fields, chem-ph/9808020;W. Becken, P. Schmelcher and F.K. Diakonos, The helium atom in astrong magnetic field, chem-ph/9902059;P. Schmelcher, M.V. Ivanov, and W. Becken, Exchange and correlationenergies of ground states of atoms and molecules in strong magneticfields, chem-ph/9902060;V.S. Melezhik and P. Schmelcher, Magnetic field stimulated transitionsof excited states in fast muonic Helium ions, chem-ph/9909030;M.V. Ivanov and P. Schmelcher, The ground state of the carbon atom instrong magnetic fields, chem-ph/9909031;P. Schmelcher and L.S. Cederbaum, Magnetic field induced two-bodyphenomena in atoms, chem-ph/9909045;37
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Page 1 and 2: Toroidal configuration of the orbit
Page 3 and 4: problem of atoms and molecules expo
Page 5 and 6: formally compare the Bohr radius of
Page 7 and 8: Q n−ss is Laguerre polynomial, L
Page 9 and 10: 0.60.50.4Landau0.30.20.100 1 2 3 4
Page 11 and 12: case when the pure Coulomb interact
Page 13 and 14: Gauss), and the energy spectrum in
Page 15 and 16: In atomic units (e = ¯h = m = 1),
Page 17 and 18: One can see that the problem is in
Page 19 and 20: yxzFigure 6: Schematic view on the
Page 21 and 22: where x 0 > 0 (we remind that x = 2
Page 23 and 24: zyxFigure 8: Schematic view of the
Page 25 and 26: Transverse size L, a.u.0.10.090.080
Page 27 and 28: functions made by Heyl and Hernquis
Page 29 and 30: Magnetic field B(Gauss)Binding ener
Page 31 and 32: Figure 16: Contour plots of the (r,
Page 33 and 34: Figure 17: The ground and first-exc
Page 35 and 36: Appendix2000201500151F11000U1050050
Page 37: References[1] A.A. Sokolov, I.M. Te

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