The Dirac equation in quantum chemistry: Strategies to overcome the current computational problems
暂无分享,去创建一个
[1] J. Olsen,et al. The generalized active space concept for the relativistic treatment of electron correlation. I. Kramers-restricted two-component configuration interaction , 2001 .
[2] I. P. Grant,et al. RELATIVISTIC CALCULATION OF ELECTROMAGNETIC INTERACTIONS IN MOLECULES , 1997 .
[3] Lucas Visscher,et al. RELATIVISTIC QUANTUM-CHEMISTRY - THE MOLFDIR PROGRAM PACKAGE , 1994 .
[4] K. Dyall,et al. Relativistic four‐component multiconfigurational self‐consistent‐field theory for molecules: Formalism , 1996 .
[5] Y. Ishikawa,et al. Relativistic coupled cluster method based on Dirac—Coulomb—Breit wavefunctions. Ground state energies of atoms with two to five electrons , 1994 .
[6] J. Olsen,et al. Passing the one-billion limit in full configuration-interaction (FCI) calculations , 1990 .
[7] K. Dyall. Second-order Møller-Plesset perturbation theory for molecular Dirac-Hartree-Fock wavefunctions. Theory for up to two open-shell electrons , 1994 .
[8] Benny G. Johnson,et al. THE CONTINUOUS FAST MULTIPOLE METHOD , 1994 .
[9] L. Visscher,et al. The electronic structure of the PtH molecule: Fully relativistic configuration interaction calculations of the ground and excited states , 1993 .
[10] P. Schwerdtfeger,et al. Fully relativistic coupled cluster treatment for parity-violating energy differences in molecules. , 2000, Physical review letters.
[11] H. Quiney,et al. Foundations of the Relativistic Theory of Atomic and Molecular Structure , 1988 .
[12] M. Quack,et al. Multiconfiguration linear response approach to the calculation of parity violating potentials in polyatomic molecules , 2000 .
[13] M. Dolg. ACCURACY OF ENERGY-ADJUSTED QUASIRELATIVISTIC PSEUDOPOTENTIALS : A CALIBRATION STUDY OF XH AND X2 (X = F, CL, BR, I, AT) , 1996 .
[14] Trygve Helgaker,et al. Principles of direct 4-component relativistic SCF: application to caesium auride , 1997 .
[15] G. Breit. The Effect of Retardation on the Interaction of Two Electrons , 1929 .
[16] J. G. Snijders,et al. Towards an order-N DFT method , 1998 .
[17] Christoph van Wüllen,et al. Molecular density functional calculations in the regular relativistic approximation: Method, application to coinage metal diatomics, hydrides, fluorides and chlorides, and comparison with first-order relativistic calculations , 1998 .
[18] Evert Jan Baerends,et al. Towards an order , 1998 .
[19] Kimihiko Hirao,et al. A new computational scheme for the Dirac–Hartree–Fock method employing an efficient integral algorithm , 2001 .
[20] J. A. Gaunt. The Relativistic Theory of an Atom with Many Electrons , 1929 .
[21] Laerdahl,et al. Theoretical analysis of parity-violating energy differences between the enantiomers of chiral molecules , 2000, Physical review letters.
[22] Michael Dolg,et al. The Beijing four-component density functional program package (BDF) and its application to EuO, EuS, YbO and YbS , 1997 .
[23] Luis Seijo,et al. The ab initio model potential method: Lanthanide and actinide elements , 2001 .
[24] J. G. Snijders,et al. NONSINGULAR TWO/ONE-COMPONENT RELATIVISTIC HAMILTONIANS ACCURATE THROUGH ARBITRARY HIGH ORDER IN ALPHA 2 , 1997 .
[25] K. Dyall. Interfacing relativistic and nonrelativistic methods. II. Investigation of a low-order approximation , 1998 .
[26] Lucas Visscher,et al. Approximate molecular relativistic Dirac-Coulomb calculations using a simple Coulombic correction , 1997 .
[27] Han,et al. Supersymmetrization of N=1 ten-dimensional supergravity with Lorentz Chern-Simons term. , 1986, Physical review. D, Particles and fields.
[28] Gulzari Malli,et al. Relativistic and electron correlation effects in molecules and solids , 1994 .
[29] Christel M. Marian,et al. A mean-field spin-orbit method applicable to correlated wavefunctions , 1996 .
[30] Talman. Minimax principle for the Dirac equation. , 1986, Physical review letters.
[31] J. G. Snijders,et al. Relativistic calculations on the adsorption of CO on the (111) surfaces of Ni, Pd, and Pt within the zeroth-order regular approximation , 1997 .
[32] J. G. Snijders,et al. Construction of the Foldy–Wouthuysen transformation and solution of the Dirac equation using large components only , 1996 .
[33] L. Curtiss,et al. Scalar relativistic effects on energies of molecules containing atoms from hydrogen through argon , 2001 .
[34] Eberhard Engel,et al. Four-component relativistic density functional calculations of heavy diatomic molecules , 2000 .
[35] Trygve Helgaker,et al. Direct optimization of the AO density matrix in Hartree-Fock and Kohn-Sham theories , 2000 .
[36] L. Visscher,et al. On the origin and contribution of the diamagnetic term in four-component relativistic calculations of magnetic properties , 1999 .
[37] Goldman Sp. Variational representation of the Dirac-Coulomb Hamiltonian with no spurious roots. , 1985 .
[38] Trygve Helgaker,et al. Coupled cluster energy derivatives. Analytic Hessian for the closed‐shell coupled cluster singles and doubles wave function: Theory and applications , 1990 .
[39] 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.
[40] Evert Jan Baerends,et al. Relativistic regular two‐component Hamiltonians , 1993 .
[41] Ph. Durand,et al. Regular Two-Component Pauli-Like Effective Hamiltonians in Dirac Theory , 1986 .
[42] M. Barysz. The relativistic scheme for eliminating small components Hamiltonian: Analysis of approximations , 2000 .
[43] Jean-Marc Lévy-Leblond,et al. Nonrelativistic particles and wave equations , 1967 .
[44] I. P. Grant,et al. Relativistic, quantum electrodynamic and many-body effects in the water molecule , 1998 .
[45] K. Dyall,et al. Interfacing relativistic and nonrelativistic methods. III. Atomic 4-spinor expansions and integral approximations , 1999 .
[46] R. Nalewajski. Density Functional Theory II , 1996 .
[47] Kenneth G. Dyall,et al. INTERFACING RELATIVISTIC AND NONRELATIVISTIC METHODS. I. NORMALIZED ELIMINATION OF THE SMALL COMPONENT IN THE MODIFIED DIRAC EQUATION , 1997 .
[48] C. Bauschlicher,et al. The dissociation energies of AlH2 and AlAr , 1995 .
[49] W. R. Wadt,et al. Ab initio effective core potentials for molecular calculations. Potentials for K to Au including the outermost core orbitals , 1985 .
[50] K. Dyall,et al. Formulation and implementation of a relativistic unrestricted coupled-cluster method including noniterative connected triples , 1996 .
[51] L. Visscher,et al. Approximate relativistic electron structure methods based on the quaternion modified Dirac , 2000 .
[52] P. Dirac. The Quantum Theory of the Electron. Part II , 1928 .
[53] T. Saue,et al. Quaternion symmetry in relativistic molecular calculations: The Dirac–Hartree–Fock method , 1999 .
[54] P. Pyykkö,et al. Calculated self-energy contributions for an ns valence electron using the multiple-commutator method , 1999 .
[55] P. Dirac. The quantum theory of the electron , 1928 .
[56] T. H. Dunning. Gaussian basis sets for use in correlated molecular calculations. I. The atoms boron through neon and hydrogen , 1989 .
[57] D. Cromer,et al. Self-Consistent-Field Dirac-Slater Wave Functions for Atoms and Ions. I. Comparison with Previous Calculations , 1965 .
[58] Evert Jan Baerends,et al. Geometry optimizations in the zero order regular approximation for relativistic effects. , 1999 .
[59] Pekka Pyykkö,et al. Relativistic effects in structural chemistry , 1988 .
[60] M. Esser. Direct MRCI method for the calculation of relativistic many-electron wavefunctions. I. General formalism , 1984 .
[61] L. Visscher. On the construction of double group molecular symmetry functions , 1996 .