Ab initio potential energy surface for H–H2
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[1] A. Kuppermann,et al. The geometric phase effect shows up in chemical reactions , 1993 .
[2] D L Diedrich,et al. An Accurate Quantum Monte Carlo Calculation of the Barrier Height for the Reaction H + H2 → H2 + H , 1992, Science.
[3] E. Levin,et al. H–N2 interaction energies, transport cross sections, and collision integrals , 1992 .
[4] M. R. Peterson,et al. An improved H3 potential energy surface , 1991 .
[5] C. Bauschlicher,et al. A reevaluation of the H3 potential , 1990 .
[6] R. Zare,et al. D+H2(v=1, J=1): Rovibronic state to rovibronic state reaction dynamics , 1990 .
[7] T. H. Dunning. Gaussian basis sets for use in correlated molecular calculations. I. The atoms boron through neon and hydrogen , 1989 .
[8] K. Tang,et al. The model for the potential energy surface of H-H2 in the intermediate- and long-range region , 1988 .
[9] A. Thakkar. Higher dispersion coefficients: Accurate values for hydrogen atoms and simple estimates for other systems , 1988 .
[10] P. Wormer,et al. Correlated van der Waals coefficients for dimers consisting of He, Ne, H2, and N2 , 1988 .
[11] D. Truhlar,et al. The final state and velocity distribution of the reaction D+H2→HD+H as a function of scattering angle , 1988 .
[12] H. Partridge. Near Hartree–Fock quality GTO basis sets for the second‐row atoms , 1987 .
[13] W. Gentry,et al. State‐resolved differential cross sections for the reaction D+H2→HD+H , 1987 .
[14] Donald G. Truhlar,et al. A double many‐body expansion of the two lowest‐energy potential surfaces and nonadiabatic coupling for H3 , 1987 .
[15] M. Blomberg,et al. The H3 potential surface revisited , 1985 .
[16] A. Thakkar,et al. Two new anisotropic potential energy surfaces for nitrogen-helium: the use of Hartree-Fock SCF calculations and a combining rule for anisotropic long-range dispersion coefficients , 1984 .
[17] K. Tang,et al. An improved simple model for the van der Waals potential based on universal damping functions for the dispersion coefficients , 1984 .
[18] Bowen Liu. Classical barrier height for H+H2→H2+H , 1984 .
[19] P. Wormer,et al. Time‐dependent coupled Hartree–Fock calculations of multipole polarizabilities and dispersion interactions in van der Waals dimers consisting of He, H2, Ne, and N2 , 1983 .
[20] J. Tennyson,et al. ON THE ISOTROPIC AND LEADING ANISOTROPIC TERMS OF THE H-H2 POTENTIAL-ENERGY SURFACE , 1981 .
[21] D. M. Bishop,et al. Dynamic dipole polarizability of H2 and HeH , 1980 .
[22] M. G. Dondi,et al. Experimental determination of the isotropic part of the D–H2 potential surface , 1979 .
[23] Bin Liu,et al. An accurate three‐dimensional potential energy surface for H3 , 1978 .
[24] C. Horowitz,et al. Functional representation of Liu and Siegbahn’s accurate ab initio potential energy calculations for H+H2 , 1978 .
[25] G. A. Parker,et al. Rotationally and vibrationally inelastic scattering in the rotational IOS approximation. Ultrasimple calculation of total (differential, integral, and transport) cross sections for nonspherical molecules , 1978 .
[26] William J. Meath,et al. Dispersion energy constants C 6(A, B), dipole oscillator strength sums and refractivities for Li, N, O, H2, N2, O2, NH3, H2O, NO and N2O , 1977 .
[27] N. Hishinuma. Determination of the H–H2 Potential from Integral Cross Section Measurements at Thermal Energy , 1976 .
[28] J. Toennies,et al. Molecular beam measurements of the D–H2 potential and recalibration of the reactive cross section , 1975 .
[29] J. R. Stallcop. Inelastic scattering in atom‐diatomic molecule collisions. I Rotational transitions in the sudden approximation , 1974 .
[30] Bowen Liu,et al. Ab initio potential energy surface for linear H3 , 1973 .
[31] J. Toennies. 2. Elastic scattering. Elastic scattering: introduction , 1973 .
[32] P. W. Langhoff,et al. Comparisons of Dispersion Force Bounding Methods with Applications to Anisotropic Interactions , 1971 .
[33] P. W. Langhoff,et al. Padé Approximants for Two‐ and Three‐Body Dipole Dispersion Interactions , 1970 .
[34] K. Tang. ROTATIONAL EXCITATION OF THE (H,H$sub 2$) SYSTEM. , 1969 .
[35] M. Karplus,et al. Quantum Theory of (H, H2) Scattering: Two‐Body Potential and Elastic Scattering , 1968 .
[36] A. Dalgarno. Atomic polarizabilities and shielding factors , 1962 .
[37] H. Margenau. The Forces Between a Hydrogen Molecule and a Hydrogen Atom , 1944 .