On relativistic effects in ground state potential curves of Zn2, Cd2, and Hg2 dimers. A CCSD(T) study
暂无分享,去创建一个
Vladimír Lukes | Michal Ilcin | Stanislav Biskupic | Lukás Bucinský | Viliam Laurinc | Vladimír Lukes | S. Biskupic | L. Bučinský | M. Ilcin | V. Laurinc
[1] P. Pyykkö,et al. The polarisability of Hg and the ground-state interaction potential of Hg2 , 1994 .
[2] J. Koperski,et al. THE CD2 AND ZN2 VAN DER WAALS DIMERS REVISITED. CORRECTION FOR SOME MOLECULAR POTENTIAL PARAMETERS , 1999 .
[3] Michael Dolg,et al. The Beijing four-component density functional program package (BDF) and its application to EuO, EuS, YbO and YbS , 1997 .
[4] Vladimír Lukes,et al. On the structure and physical origin of van der Waals interaction in zinc, cadmium and mercury dimers , 2006 .
[5] H. Stoll,et al. Potential energy curves for the Zn2 dimer , 1996 .
[6] Yoshihiro Watanabe,et al. Gaussian‐type function set without prolapse for the Dirac–Fock–Roothaan equation , 2003, J. Comput. Chem..
[7] V. Kellö,et al. Polarized basis sets for high-level-correlated calculations of molecular electric properties , 1995 .
[8] W. Schwarz. An Introduction to Relativistic Quantum Chemistry , 2010 .
[9] Roberto L. A. Haiduke,et al. Accurate relativistic adapted Gaussian basis sets for Cesium through Radon without variational prolapse and to be used with both uniform sphere and Gaussian nucleus models , 2006, J. Comput. Chem..
[10] P. Schwerdtfeger,et al. The chemistry of the superheavy elements. I. Pseudopotentials for 111 and 112 and relativistic coupled cluster calculations for (112)H+, (112)F2, and (112)F4 , 1997 .
[11] V. Kellö,et al. Estimates of relativistic contributions to molecular properties , 1990 .
[12] K. Fægri. Even tempered basis sets for four-component relativistic quantum chemistry , 2005 .
[13] P. Dirac. Quantum Mechanics of Many-Electron Systems , 1929 .
[14] K. Dyall. An exact separation of the spin‐free and spin‐dependent terms of the Dirac–Coulomb–Breit Hamiltonian , 1994 .
[15] H. Tatewaki,et al. Chemically reliable uncontracted Gaussian-type basis sets for atoms H to Lr , 2000 .
[16] Gulzari Malli,et al. Relativistic and electron correlation effects in molecules and solids , 1994 .
[17] S. F. Boys,et al. The calculation of small molecular interactions by the differences of separate total energies. Some procedures with reduced errors , 1970 .
[18] K. Fægri. Relativistic Gaussian basis sets for the elements K – Uuo , 2001 .
[19] T. Helgaker,et al. Static and frequency-dependent dipole-dipole polarizabilities of all closed-shell atoms up to radium: a four-component relativistic DFT study. , 2008, Chemphyschem : a European journal of chemical physics and physical chemistry.
[20] T. Zwier,et al. Direct spectroscopic determination of the Hg2 bond length and an analysis of the 2540 Å band , 1988 .
[21] F. E. Jorge,et al. Highly accurate relativistic gaussian basis sets for closed-shell atoms from He through to No , 2000 .
[22] K. Dyall,et al. Formulation and implementation of a relativistic unrestricted coupled-cluster method including noniterative connected triples , 1996 .
[23] Goebel,et al. Theoretical and experimental determination of the polarizabilities of the zinc 1S0 state. , 1996, Physical review. A, Atomic, molecular, and optical physics.
[24] Jean-Marc Lévy-Leblond,et al. Nonrelativistic particles and wave equations , 1967 .
[25] Goebel,et al. Dispersion of the refractive index of cadmium vapor and the dipole polarizability of the atomic cadmium 1S0 state. , 1995, Physical review. A, Atomic, molecular, and optical physics.
[26] Y. Ishikawa,et al. Universal Gaussian basis set for relativistic calculations on atoms and molecules , 1993 .
[27] B. A. Hess,et al. Relativistic effects on electric properties of many‐electron systems in spin‐averaged Douglas–Kroll and Pauli approximations , 1996 .
[28] O. Matsuoka,et al. Relativistic Gaussian basis sets for molecular calculations: Cs–Hg , 2001 .
[29] H. Stoll,et al. Adiabatic potential curves for the Cd2 dimer , 1994 .
[30] W. C. Ermler. Relativistic Effects in Chemistry Part A: Theory and Techniques By Krishnan Balasubramanian (Arizona State University). Wiley Interscience: New York. 1997. xiii + 301 pp. $145.00 (paperback $84.95). ISBN 0-471-30400-X. , 1998 .
[31] Kirk A Peterson,et al. Systematically convergent basis sets for transition metals. I. All-electron correlation consistent basis sets for the 3d elements Sc-Zn. , 2005, The Journal of chemical physics.
[32] J. Koperski,et al. The 30u+(43P1)andX0g+-state potentials of Zn2 obtained from excitation spectrum recorded at the 30u+←X10g+ transition , 2006 .
[33] Amitabh Das,et al. Spectroscopic properties of Zn2, ZnHe, ZnNe and ZnAr van der Waals molecules: A CCSD(T) study , 2007 .
[34] Lucas Visscher,et al. Approximate molecular relativistic Dirac-Coulomb calculations using a simple Coulombic correction , 1997 .
[35] W. Kutzelnigg. Basis set expansion of the dirac operator without variational collapse , 1984 .
[36] Lucas Visscher,et al. The Dirac equation in quantum chemistry: Strategies to overcome the current computational problems , 2002, J. Comput. Chem..
[37] Lucas Visscher,et al. RELATIVISTIC QUANTUM-CHEMISTRY - THE MOLFDIR PROGRAM PACKAGE , 1994 .
[38] K. Dyall,et al. Relativistic four‐component multiconfigurational self‐consistent‐field theory for molecules: Formalism , 1996 .
[39] J. Koperski,et al. The 0+u(6 3P1)←X0+g spectrum of Hg2 excited in a supersonic jet , 1994 .
[40] Cristina Puzzarini,et al. Systematically convergent basis sets for transition metals. II. Pseudopotential-based correlation consistent basis sets for the group 11 (Cu, Ag, Au) and 12 (Zn, Cd, Hg) elements , 2005 .
[41] G. L. Payne,et al. Relativistic Quantum Mechanics , 2007 .
[42] J. Koperski. Study of diatomic van der Waals complexes in supersonic beams , 2002 .
[43] K. Dyall. Relativistic and nonrelativistic finite nucleus optimized triple-zeta basis sets for the 4p, 5p and 6p elements , 1998 .
[44] K. Dyall. Relativistic double-zeta, triple-zeta, and quadruple-zeta basis sets for the 5d elements Hf–Hg , 2004 .
[45] P. Schwerdtfeger,et al. The potential energy curve and dipole polarizability tensor of mercury dimer , 2001 .
[46] K. Hirao,et al. Accurate relativistic Gaussian basis sets determined by the third-order Douglas–Kroll approximation with a finite-nucleus model , 2002 .
[47] Lucas Visscher,et al. Dirac-Fock atomic electronic structure calculations using different nuclear charge distributions , 1997 .
[48] R. Drullinger,et al. Experimental studies of mercury molecules , 1977 .
[49] Y. Ishikawa,et al. Relativistic universal Gaussian basis set for Dirac—Fock—Coulomb and Dirac—Fock—Breit SCF calculations on heavy atoms , 1993 .
[50] U. Hohm,et al. DIPOLE POLARIZABILITY, CAUCHY MOMENTS, AND RELATED PROPERTIES OF HG , 1996 .
[51] F. E. Jorge,et al. Adapted Gaussian basis sets for the relativistic closed-shell atoms from helium to barium generated with the generator coordinate Dirac-Fock method , 1996 .
[52] Y. Mochizuki,et al. Prolapses in four-component relativistic Gaussian basis sets , 2003 .
[53] P. Schwerdtfeger,et al. The frequency-dependent dipole polarizability of the mercury dimer from four-component relativistic density-functional theory. , 2006, The Journal of chemical physics.
[54] J. Koperski,et al. Rotational structure of the υ′=45←υ″=0 band of the 10u+(51P1)←X10g+ transition in 228Cd2: Direct determination of the ground- and excited-state bond lengths , 2007 .
[55] M. Dolg,et al. Covalent contributions to bonding in group 12 dimers M2 (Mn = Zn, Cd, Hg) , 1997 .
[56] T. Saue,et al. Quaternion symmetry in relativistic molecular calculations: The Dirac–Hartree–Fock method , 1999 .
[57] C. Pouchan,et al. An ab initio study of the electronic spectrum of Zn2 including spin–orbit coupling , 2005 .
[58] S. Ceccherini,et al. Interatomic potentials of group IIB atoms (ground state) , 2001 .
[59] Paweł Sałek,et al. Dalton, a molecular electronic structure program , 2005 .
[60] Trygve Helgaker,et al. Principles of direct 4-component relativistic SCF: application to caesium auride , 1997 .
[61] Christian F. Kunz,et al. Ab initio study of the individual interaction energy components in the ground state of the mercury dimer , 1996 .
[62] J. Koperski,et al. Is Cd2 truly a van der Waals molecule? Analysis of rotational profiles recorded at the A0u+, B1u←X0g+ transitions , 2007 .
[63] J. Almlöf,et al. Energy-optimized GTO basis sets for LCAO calculations. A gradient approach , 1986 .