Segmented Contracted Douglas-Kroll-Hess Adapted Basis Sets for Lanthanides.
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[1] Guntram Rauhut,et al. Energy-consistent pseudopotentials for group 11 and 12 atoms: adjustment to multi-configuration Dirac–Hartree–Fock data , 2005 .
[2] V. Barone,et al. Toward reliable density functional methods without adjustable parameters: The PBE0 model , 1999 .
[3] Markus Reiher,et al. The generalized Douglas–Kroll transformation , 2002 .
[4] Thomas R. Cundari,et al. Effective core potential methods for the lanthanides , 1993 .
[5] Michael Dolg,et al. Small-core multiconfiguration-Dirac–Hartree–Fock-adjusted pseudopotentials for post-d main group elements: Application to PbH and PbO , 2000 .
[6] H. Stoll,et al. Systematically convergent basis sets with relativistic pseudopotentials. II. Small-core pseudopotentials and correlation consistent basis sets for the post-d group 16–18 elements , 2003 .
[7] Wenjian Liu,et al. Fully relativistic density functional calculations of the ground and excited states of Yb, YbH, YbF, and YbO , 1998 .
[8] Michael Dolg,et al. Pseudopotential Study on Rare Earth Dihalides and Trihalides , 1991 .
[9] Wenjian Liu,et al. A small-core multiconfiguration Dirac–Hartree–Fock-adjusted pseudopotential for Tl – application to TlX (X = F, Cl, Br, I) , 2000 .
[10] Burke,et al. Generalized Gradient Approximation Made Simple. , 1996, Physical review letters.
[11] Frank Neese,et al. All-Electron Scalar Relativistic Basis Sets for the Lanthanides. , 2009, Journal of chemical theory and computation.
[12] Michael Dolg,et al. Energy-consistent pseudopotentials and correlation consistent basis sets for the 5d elements Hf-Pt. , 2009, The Journal of chemical physics.
[13] Pekka Pyykkö,et al. Relativistic effects in structural chemistry , 1988 .
[14] G. Lanza,et al. On the effect of 4f electrons on the structural characteristics of lanthanide trihalides: computational and electron diffraction study of dysprosium trichloride. , 2008, The Journal of chemical physics.
[15] Peter R. Taylor,et al. General contraction of Gaussian basis sets. I. Atomic natural orbitals for first‐ and second‐row atoms , 1987 .
[16] Hess,et al. Relativistic electronic-structure calculations employing a two-component no-pair formalism with external-field projection operators. , 1986, Physical review. A, General physics.
[17] Magdolna Hargittai,et al. Prediction of the Molecular Shape of Lanthanide Trihalides , 1995 .
[18] J. Sievers. Asphericity of 4f-shells in their Hund's rule ground states , 1982 .
[19] T. Tsuchiya,et al. Accurate relativistic Gaussian basis sets for H through Lr determined by atomic self-consistent field calculations with the third-order Douglas–Kroll approximation , 2001 .
[20] Eisaku Miyoshi,et al. Relativistic correlating basis sets for lanthanide atoms from Ce to Lu , 2006, J. Comput. Chem..
[21] E. Baerends,et al. Atomic reference energies for density functional calculations , 1997 .
[22] F. E. Jorge,et al. Accurate universal Gaussian basis set for all atoms of the Periodic Table , 1998 .
[23] Masahiro Sekiya,et al. Relativistic correlating basis sets for 57La and 89Ac , 2009, J. Comput. Chem..
[24] F. Weigend,et al. Balanced basis sets of split valence, triple zeta valence and quadruple zeta valence quality for H to Rn: Design and assessment of accuracy. , 2005, Physical chemistry chemical physics : PCCP.
[25] Frederick R. Manby,et al. Fast Hartree–Fock theory using local density fitting approximations , 2004 .
[26] P. Knowles,et al. Spin-orbit matrix elements for internally contracted multireference configuration interaction wavefunctions , 2000 .
[27] Michael Dolg,et al. Energy‐adjusted ab initio pseudopotentials for the rare earth elements , 1989 .
[28] Pekka Pyykkö,et al. Relativistic Quantum Chemistry , 1978 .
[29] M. Hargittai. The molecular geometry of gas-phase metal halides , 1988 .
[30] K. Hirao,et al. The Douglas-Kroll-Hess approach. , 2012, Chemical reviews.
[31] M. Dolg,et al. Accurate relativistic small-core pseudopotentials for actinides. energy adjustment for uranium and first applications to uranium hydride. , 2009, The journal of physical chemistry. A.
[32] P. Knowles,et al. A second order multiconfiguration SCF procedure with optimum convergence , 1985 .
[33] Roland Lindh,et al. New relativistic atomic natural orbital basis sets for lanthanide atoms with applications to the Ce diatom and LuF3. , 2008, The journal of physical chemistry. A.
[34] Laurent Joubert,et al. Structural and Thermochemical ab Initio Studies of Lanthanide Trihalide Molecules with Pseudopotentials , 1998 .
[35] Bernd A. Hess,et al. Revision of the Douglas-Kroll transformation. , 1989, Physical review. A, General physics.
[36] C. Myers. Covalent bonding in lanthanide trihalides , 1975 .
[37] M. Dolg,et al. Segmented contraction scheme for small-core lanthanide pseudopotential basis sets , 2002 .
[38] J. Flament,et al. Multiconfiguration Dirac-Hartree-Fock adjusted energy-consistent pseudopotential for uranium: spin-orbit configuration interaction and Fock-space coupled-cluster study of U4+ and U5+. , 2009, The journal of physical chemistry. A.
[39] Carlo Adamo,et al. A Theoretical Study of Bonding in Lanthanide Trihalides by Density Functional Methods , 1998 .
[40] K. Hirao,et al. Accurate relativistic Gaussian basis sets determined by the third-order Douglas–Kroll approximation with a finite-nucleus model , 2002 .
[41] M. Dolg. ACCURACY OF ENERGY-ADJUSTED QUASIRELATIVISTIC PSEUDOPOTENTIALS : A CALIBRATION STUDY OF XH AND X2 (X = F, CL, BR, I, AT) , 1996 .
[42] Attila Kovács,et al. Structure and Vibrations of Lanthanide Trihalides. An Assessment of Experimental and Theoretical Data. , 2004 .
[43] P. Knowles,et al. An efficient second-order MC SCF method for long configuration expansions , 1985 .
[44] Michael Dolg,et al. Quasirelativistic f-in-core pseudopotentials and core-polarization potentials for trivalent actinides and lanthanides: molecular test for trifluorides , 2010 .
[45] F. E. Jorge,et al. A universal Gaussian basis set for atoms cerium through lawrencium generated with the generator coordinate Hartree–Fock method , 1997 .
[46] K. Burke,et al. Generalized Gradient Approximation Made Simple [Phys. Rev. Lett. 77, 3865 (1996)] , 1997 .
[47] Michael Dolg,et al. Energy-consistent relativistic pseudopotentials and correlation consistent basis sets for the 4d elements Y-Pd. , 2007, The Journal of chemical physics.
[48] B. Silvi,et al. Topological approach in the structural and bonding characterization of lanthanide trihalide molecules , 2000 .
[49] H. Mori,et al. CASSCF and CASPT2 calculations for lanthanide trihalides LnX3 using model core potentials , 2009 .
[50] S. F. Boys,et al. The calculation of small molecular interactions by the differences of separate total energies. Some procedures with reduced errors , 1970 .
[51] Hans-Joachim Werner,et al. Coupled cluster theory for high spin, open shell reference wave functions , 1993 .
[52] Hans-Joachim Werner,et al. A comparison of the efficiency and accuracy of the quadratic configuration interaction (QCISD), coupled cluster (CCSD), and Brueckner coupled cluster (BCCD) methods , 1992 .