Nonadiabatic eigenvalues and adiabatic matrix elements for all isotopes of diatomic hydrogen
暂无分享,去创建一个
[1] D. M. Bishop,et al. Radiative corrections for the vibrational energy levels of the X 1Σ+g state of the hydrogen molecule , 1978 .
[2] J. Poll,et al. ON THE VIBRATIONAL FREQUENCIES OF THE HYDROGEN MOLECULE , 1966 .
[3] L. Wolniewicz,et al. Variational calculation of the long-range interaction between two ground- state hydrogen atoms , 1974 .
[4] B. Taylor,et al. New Results From Previously Reported NBS Fundamental Constant Determinations. , 1985, Journal of research of the National Bureau of Standards.
[5] G. Herzberg,et al. The Lyman and Werner Bands of Deuterium , 1973 .
[6] W. Stwalley. Mass‐reduced quantum numbers: Application to the isotopic mercury hydrides , 1975 .
[7] R. L. Roy,et al. Orbiting resonance model for recombination of physisorbed atoms , 1984 .
[8] J. Hunt,et al. Ab initio calculation of properties of the neutral diatomic hydrogen molecules H2, HD, D2, HT, DT, and T2 , 1984 .
[9] R. L. Roy,et al. Shape Resonances and Rotationally Predissociating Levels: The Atomic Collision Time‐Delay Functions and Quasibound Level Properties of H2(X 1Σg+) , 1971 .
[10] A. D. Smith,et al. Uniform semiclassical calculation of resonance energies and widths near a barrier maximum , 1981 .
[11] W. Liu,et al. Energies and widths of quasibound levels (orbiting resonances) for spherical potentials , 1978 .
[12] L. Wolniewicz,et al. Polarizability of the Hydrogen Molecule , 1967 .
[13] L. Wolniewicz. The X 1Σ+g state vibration‐rotational energies of the H2, HD, and D2 molecules , 1983 .
[14] J. D. Garcia. Radiative Corrections to the Energies of Atoms and Molecules , 1966 .
[15] L. Wolniewicz,et al. Accurate Adiabatic Treatment of the Ground State of the Hydrogen Molecule , 1964 .
[16] J. Rychlewski. Frequency dependent polarizabilities for the ground state of H2, HD, and D2 , 1983 .
[17] R. Zare,et al. Rotation-vibration spectrum of HT: Line position measurements of the 1-0, 4-0, and 5-0 bands , 1987 .
[18] P. Bunker,et al. The breakdown of the Born-Oppenheimer approximation: the effective vibration-rotation hamiltonian for a diatomic molecule , 1977 .
[19] A. H. Wapstra,et al. The 1983 atomic mass evaluation: (I). Atomic mass table , 1985 .
[20] R. Levine,et al. Thermodynamic functions of molecular hydrogen from ab initio energy levels , 1974 .
[21] W. J. Meath,et al. On the evaluation of high-order interaction energies using pseudo state methods , 1974 .
[22] J. V. Vleck. On the Isotope Corrections in Molecular Spectra , 1936 .
[23] J. Rychlewski. An accurate calculation of the polarizability of the hydrogen molecule and its dependence on rotation, vibration and isotopic substitution , 1980 .
[24] W. Kołos,et al. Improved Theoretical Ground‐State Energy of the Hydrogen Molecule , 1968 .
[25] J. K. Cashion,et al. Testing of Diatomic Potential‐Energy Functions by Numerical Methods , 1963 .
[26] P. Bunker,et al. Application of the effective vibration-rotation hamiltonian to H2 and D2 , 1977 .
[27] W. J. Deal. The long-range interaction between two hydrogen atoms , 1970 .
[28] L. Wolniewicz,et al. Improved potential energy curve and vibrational energies for the electronic ground state of the hydrogen molecule , 1975 .
[29] G. Herzberg,et al. The absorption and emission spectra of HD in the vacuum ultraviolet , 1976 .
[30] R. L. Roy,et al. Eigenvalues and Certain Expectation Values for All Bound and Quasibound Levels of Ground‐State (X 1Σg+) H2, HD, and D2 , 1971 .
[31] J. W. Cooley,et al. An improved eigenvalue corrector formula for solving the Schrödinger equation for central fields , 1961 .
[32] R. Bernstein,et al. DISSOCIATION ENERGY AND VIBRATIONAL TERMS OF GROUND-STATE (X ¹$Sigma$/ sub g/$sup +$) HYDROGEN. , 1968 .
[33] H. Monkhorst,et al. New Born–Oppenheimer potential energy curve and vibrational energies for the electronic ground state of the hydrogen molecule , 1986 .
[34] I. Dabrowski. The Lyman and Werner bands of H2 , 1984 .
[35] D. Veirs,et al. Raman line positions in molecular hydrogen: H2, HD, HT, D2, DT, and T2 , 1987 .
[36] D. M. Bishop,et al. An effective Schrödinger equation for the rovibronic energies of H2 and D2 , 1976 .
[37] M. Karplus,et al. A Variation‐Perturbation Approach to the Interaction of Radiation with Atoms and Molecules , 1963 .
[38] D. M. Bishop,et al. Dynamic dipole polarizability of H2 and HeH , 1980 .
[39] A. Buckingham,et al. The polarizability of a pair of hydrogen atoms at long range , 1973 .
[40] F. Weinhold,et al. Dynamic polarizabilities of two-electron atoms, with rigorous upper and lower bounds , 1976 .
[41] D. M. Bishop,et al. Relative raman line intensities for H2 and for D2. Correction factors for molecular non-rigidity , 1981 .