A comprehensive analysis of molecule-intrinsic quasi-atomic, bonding, and correlating orbitals. I. Hartree-Fock wave functions.
暂无分享,去创建一个
Michael W. Schmidt | Klaus Ruedenberg | Mark S Gordon | Michael W Schmidt | M. Gordon | K. Ruedenberg | Aaron C West
[1] K. Ho,et al. Transferability of the slater-koster tight-binding scheme from an environment-dependent minimal-basis perspective , 2005 .
[2] Michael W. Schmidt,et al. Are atoms intrinsic to molecular electronic wavefunctions? III. Analysis of FORS configurations , 1982 .
[3] P Pulay,et al. Local Treatment of Electron Correlation , 1993 .
[4] B. C. Carlson,et al. Orthogonalization Procedures and the Localization of Wannier Functions , 1957 .
[5] I. Mayer. Non-orthogonal localized orbitals and orthogonal atomic hybrids derived from Mulliken's population analysis , 1995 .
[6] Michael W. Schmidt,et al. Does methane invert through square planar , 1993 .
[7] M. Gordon,et al. Nature of the Transition Metal-Silicon Double Bond , 1992 .
[8] R. S. Mulliken. Criteria for the Construction of Good Self‐Consistent‐Field Molecular Orbital Wave Functions, and the Significance of LCAO‐MO Population Analysis , 1962 .
[9] Stinne Høst,et al. Local orbitals by minimizing powers of the orbital variance. , 2011, The Journal of chemical physics.
[10] G. G. Hall. Applications of quantum mechanics in theoretical chemistry , 1959 .
[11] M. Gordon,et al. Principal Resonance Contributors to High-Valent, Transition-Metal Alkylidene Complexes , 1991 .
[12] J. Lennard-jones,et al. Equivalent orbitals in molecules of known symmetry , 1949, Proceedings of the Royal Society of London. Series A. Mathematical and Physical Sciences.
[13] Michael W. Schmidt,et al. Triazolium-based energetic ionic liquids. , 2005, The journal of physical chemistry. A.
[14] A. C. Wahl,et al. New Techniques for the Computation of Multiconfiguration Self‐Consistent Field (MCSCF) Wavefunctions , 1972 .
[15] Keith R. Roby,et al. Quantum theory of chemical valence concepts , 1974 .
[16] M. Gordon,et al. Electronic structure studies of tetrazolium-based ionic liquids. , 2006, The journal of physical chemistry. B.
[17] Mark S. Gordon,et al. General atomic and molecular electronic structure system , 1993, J. Comput. Chem..
[18] J. Weeks,et al. Non‐Hermitian representations in localized orbital theories , 1973 .
[19] Martin Head-Gordon,et al. Extracting polarized atomic orbitals from molecular orbital calculations , 2000 .
[20] J. Pople,et al. The molecular orbital theory of chemical valency. IV. The significance of equivalent orbitals , 1950, Proceedings of the Royal Society of London. Series A. Mathematical and Physical Sciences.
[21] 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.
[22] C Z Wang,et al. Molecule intrinsic minimal basis sets. I. Exact resolution of ab initio optimized molecular orbitals in terms of deformed atomic minimal-basis orbitals. , 2004, The Journal of chemical physics.
[23] D. Sánchez-Portal,et al. Analysis of atomic orbital basis sets from the projection of plane-wave results , 1995, cond-mat/9509053.
[24] G. G. Hall,et al. Single determinant wave functions , 1961, Proceedings of the Royal Society of London. Series A. Mathematical and Physical Sciences.
[25] Klaus Ruedenberg,et al. Intrinsic local constituents of molecular electronic wave functions. I. Exact representation of the density matrix in terms of chemically deformed and oriented atomic minimal basis set orbitals , 2008 .
[26] Jerzy Cioslowski,et al. Atomic orbitals in molecules , 1998 .
[27] Klaus Ruedenberg,et al. The Physical Nature of the Chemical Bond , 1962 .
[28] C. Wang,et al. Molecule intrinsic minimal basis sets. II. Bonding analyses for Si4H6 and Si2 to Si10. , 2004, The Journal of chemical physics.
[29] Dimitri N. Laikov,et al. Intrinsic minimal atomic basis representation of molecular electronic wavefunctions , 2011 .
[30] W. Adams,et al. Orbital Theories of Electronic Structure , 1962 .
[31] S. F. Boys,et al. Canonical Configurational Interaction Procedure , 1960 .
[32] Michael W. Schmidt,et al. Effects of Spin-Orbit Coupling on Covalent Bonding and the Jahn-Teller Effect Are Revealed with the Natural Language of Spinors. , 2011, Journal of chemical theory and computation.
[33] B. H. Chirgwin. Summation Convention and the Density Matrix in Quantum Theory , 1957 .
[34] J. Whitten. Remarks on the Description of Excited Electronic States by Configuration Interaction Theory and a Study of the 1(π → π*) State of H2CO , 1972 .
[35] K. Ruedenberg,et al. Three Millennia of Atoms and Molecules , 2013 .
[36] Angela K. Wilson,et al. Gaussian basis sets for use in correlated molecular calculations. IX. The atoms gallium through krypton , 1993 .
[37] G. G. Hall,et al. The molecular orbital theory of chemical valency. III. Properties of molecular orbitals , 1950, Proceedings of the Royal Society of London. Series A. Mathematical and Physical Sciences.
[38] Richard E. Stanton,et al. Corresponding Orbitals and the Nonorthogonality Problem in Molecular Quantum Mechanics , 1967 .
[39] L. Curtiss,et al. Intermolecular interactions from a natural bond orbital, donor-acceptor viewpoint , 1988 .
[40] Klaus Ruedenberg,et al. Localized Atomic and Molecular Orbitals. II , 1965 .
[41] István Mayer,et al. Atomic Orbitals from Molecular Wave Functions: The Effective Minimal Basis , 1996 .
[42] H. C. Longuet-Higgins,et al. The electronic structure of conjugated systems I. General theory , 1947, Proceedings of the Royal Society of London. Series A. Mathematical and Physical Sciences.
[43] J. Murrell,et al. The chemical bond , 1978 .
[44] Kirk A. Peterson,et al. Accurate correlation consistent basis sets for molecular core–valence correlation effects: The second row atoms Al–Ar, and the first row atoms B–Ne revisited , 2002 .
[45] S. Iwata. Valence type vacant orbitals for configuration interaction calculations , 1981 .
[46] Angela K. Wilson,et al. Gaussian basis sets for use in correlated molecular calculations. VII. Valence, core-valence, and scalar relativistic basis sets for Li, Be, Na, and Mg , 2011 .
[47] Gene H. Golub,et al. Matrix computations , 1983 .
[48] Martin Head-Gordon,et al. Polarized atomic orbitals for self-consistent field electronic structure calculations , 1997 .
[49] R. Ahlrichs,et al. Population analysis based on occupation numbers of modified atomic orbitals (MAOs) , 1976 .
[50] Martin Head-Gordon,et al. Fast localized orthonormal virtual orbitals which depend smoothly on nuclear coordinates. , 2005, The Journal of chemical physics.
[51] T. H. Dunning. Gaussian basis sets for use in correlated molecular calculations. I. The atoms boron through neon and hydrogen , 1989 .
[52] Hans-Joachim Werner,et al. Low-order scaling local electron correlation methods. IV. Linear scaling local coupled-cluster (LCCSD) , 2001 .
[53] Claus Ehrhardt,et al. Population analysis based on occupation numbers II. Relationship between shared electron numbers and bond energies and characterization of hypervalent contributions , 1985 .
[54] G. W. Stewart,et al. On the Early History of the Singular Value Decomposition , 1993, SIAM Rev..
[55] Klaus Ruedenberg,et al. Split-localized orbitals can yield stronger configuration interaction convergence than natural orbitals , 2003 .
[56] Gerald Knizia,et al. Intrinsic Atomic Orbitals: An Unbiased Bridge between Quantum Theory and Chemical Concepts. , 2013, Journal of chemical theory and computation.
[57] Georg Hetzer,et al. Low-order scaling local electron correlation methods. I. Linear scaling local MP2 , 1999 .
[58] M. Gordon,et al. Effective core potential studies of transition metal bonding, structure and reactivity , 1996 .
[59] Joseph E. Subotnik,et al. An efficient method for calculating maxima of homogeneous functions of orthogonal matrices: applications to localized occupied orbitals. , 2004, The Journal of chemical physics.
[60] C. A. Coulson,et al. Present State of Molecular Structure Calculations , 1960 .
[61] Michael W. Schmidt,et al. Are atoms intrinsic to molecular electronic wavefunctions? I. The FORS model , 1982 .
[62] W. Niessen,et al. Density localization of atomic and molecular orbitals , 1973 .
[63] Kerstin Andersson,et al. Second-order perturbation theory with a CASSCF reference function , 1990 .
[64] P. Anderson. Self-Consistent Pseudopotentials and Ultralocalized Functions for Energy Bands , 1968 .
[65] T. Dunning,et al. Electron affinities of the first‐row atoms revisited. Systematic basis sets and wave functions , 1992 .
[66] Ernest R. Davidson,et al. Electronic Population Analysis of Molecular Wavefunctions , 1967 .
[67] Klaus Ruedenberg,et al. Localized Atomic and Molecular Orbitals , 1963 .
[68] Eliezer E. Goldschmidt,et al. A History of Grafting , 2009 .
[69] G. G. Hall,et al. The molecular orbital theory of chemical valency VII. Molecular structure in terms of equivalent orbitals , 1951, Proceedings of the Royal Society of London. Series A. Mathematical and Physical Sciences.
[70] Mark S. Gordon,et al. A comparative study of the bonding in heteroatom analogues of benzene , 1992 .
[71] Mark S. Gordon,et al. High-valent transition-metal alkylidene complexes : effect of ligand and substituent modification , 1992 .
[72] Michael W. Schmidt,et al. Are atoms sic to molecular electronic wavefunctions? II. Analysis of fors orbitals , 1982 .
[73] K. Ho,et al. Representation of electronic structures in crystals in terms of highly localized quasiatomic minimal basis orbitals , 2004 .
[74] J. Pople,et al. The molecular orbital theory of chemical valency IX. The interaction of paired electrons in chemical bonds , 1951, Proceedings of the Royal Society of London. Series A. Mathematical and Physical Sciences.
[75] H. Schaefer,et al. Efficient use of Jacobi rotations for orbital optimization and localization , 1993 .
[76] Poul Jørgensen,et al. Pipek–Mezey localization of occupied and virtual orbitals , 2013, J. Comput. Chem..
[77] Roald Hoffmann,et al. Stereochemistry of Electrocyclic Reactions (福井謙一とフロンティア軌導理論) -- (参考論文) , 1965 .
[78] Thomas A. Halgren,et al. Localized molecular orbitals for polyatomic molecules. I. A comparison of the Edmiston-Ruedenberg and Boys localization methods , 1974 .
[79] Mark S. Gordon,et al. .pi.-Bond strengths of H2X:YH2: X = Ge, Sn; Y = C, Si, Ge, Sn , 1992 .
[80] F. Weinhold,et al. Natural population analysis , 1985 .
[81] Kenichi Fukui,et al. A Molecular Orbital Theory of Reactivity in Aromatic Hydrocarbons , 1952 .
[82] S. Nagase,et al. Ga−Ga Multiple Bond in Na2[Ar*GaGaAr*] (Ar* = C6H3-2,6-(C6H2-2,4,6-i-Pr3)2) , 2001 .
[83] Frank Weinhold,et al. Natural hybrid orbitals , 1980 .
[84] Klaus Ruedenberg,et al. Intrinsic local constituents of molecular electronic wave functions. II. Electronic structure analyses in terms of intrinsic oriented quasi-atomic molecular orbitals for the molecules FOOH, H2BH2BH2, H2CO and the isomerization HNO → NOH , 2007 .
[85] C. Coulson. The dipole moment of the C—H bond , 1942 .
[86] Paul G. Mezey,et al. A fast intrinsic localization procedure applicable for ab initio and semiempirical linear combination of atomic orbital wave functions , 1989 .