Two-body zeroth order hamiltonians in multireference perturbation theory: The APSG reference state
暂无分享,去创建一个
[1] Kimihiko Hirao,et al. Multireference Møller—Plesset perturbation theory for high-spin open-shell systems , 1992 .
[2] Björn O. Roos,et al. Second-order perturbation theory with a complete active space self-consistent field reference function , 1992 .
[3] Kerstin Andersson,et al. Second-order perturbation theory with a CASSCF reference function , 1990 .
[4] Kimihiko Hirao,et al. Multireference Møller–Plesset perturbation treatment of potential energy curve of N2 , 1992 .
[5] E. Davidson. Selection of the Proper Canonical Roothaan-Hartree-Fock Orbitals for Particular Applications. I. Theory , 1972 .
[6] Kenneth G. Dyall,et al. The choice of a zeroth-order Hamiltonian for second-order perturbation theory with a complete active space self-consistent-field reference function , 1995 .
[7] Per-Olov Löwdin,et al. Note on the Separability Theorem for Electron Pairs , 1961 .
[8] Péter R. Surján,et al. AN INTRODUCTION TO THE THEORY OF GEMINALS , 1999 .
[9] Robert B. Murphy,et al. Generalized Møller—Plesset perturbation theory applied to general MCSCF reference wave functions , 1991 .
[10] Werner Kutzelnigg,et al. Direct Determination of Natural Orbitals and Natural Expansion Coefficients of Many‐Electron Wavefunctions. I. Natural Orbitals in the Geminal Product Approximation , 1964 .
[11] G. Herzberg. Molecular Spectra and Molecular Structure IV. Constants of Diatomic Molecules , 1939 .
[12] P. Surján,et al. Optimized partitioning in perturbation theory: Comparison to related approaches , 2000 .
[13] K. Freed,et al. Comparison of the perturbative convergence with multireference Möller–Plesset, Epstein–Nesbet, forced degenerate and optimized zeroth order partitionings: The excited BeH2 surface , 1997 .
[14] Robert B. Murphy,et al. Generalized Mo/ller–Plesset and Epstein–Nesbet perturbation theory applied to multiply bonded molecules , 1992 .
[15] Chaudhuri,et al. Convergence behavior of multireference perturbation theory: Forced degeneracy and optimization partitioning applied to the beryllium atom. , 1996, Physical review. A, Atomic, molecular, and optical physics.
[16] F. Bartha,et al. The study of normal saturated hydrocarbons in the localized representation of the MBPT , 1988 .
[17] C. Bauschlicher,et al. Benchmark full configuration-interaction calculations on HF and NH2 , 1986 .
[18] E. Kapuy. Density matrices for wave functions built up of two-electron orbitals , 1960 .
[19] Peter Pulay,et al. Consistent generalization of the Møller-Plesset partitioning to open-shell and multiconfigurational SCF reference states in many-body perturbation theory , 1987 .
[20] Ernest R. Davidson,et al. Considerations in constructing a multireference second‐order perturbation theory , 1994 .
[21] R. Poirier,et al. Computational developments in generalized valence bond calculations , 1996, J. Comput. Chem..
[22] P. Surján,et al. Optimized partitioning in Rayleigh–Schrödinger perturbation theory , 1999 .
[23] Kimihiko Hirao,et al. Multireference Møller-Plesset method , 1992 .
[24] Péter R. Surján,et al. The interaction of chemical bonds. IV. Interbond charge transfer by a coupled‐cluster‐type formalism , 1995 .
[25] R. Mcweeny,et al. The density matrix in many-electron quantum mechanics I. Generalized product functions. Factorization and physical interpretation of the density matrices , 1959, Proceedings of the Royal Society of London. Series A. Mathematical and Physical Sciences.
[26] P. Surján,et al. Interaction of chemical bonds. V. Perturbative corrections to geminal‐type wave functions , 2000 .
[27] Mihály Kállay,et al. Nonconventional partitioning of the many-body Hamiltonian for studying correlation effects , 1998 .
[28] R. Mcweeny,et al. Methods Of Molecular Quantum Mechanics , 1969 .
[29] F. Bartha,et al. Application of the many-body perturbation theory to normal saturated hydrocarbons in the localized representation , 1987 .
[30] Robert G. Parr,et al. Theory of Separated Electron Pairs , 1958 .
[31] Peter Pulay,et al. Generalized Mo/ller–Plesset perturbation theory: Second order results for two‐configuration, open‐shell excited singlet, and doublet wave functions , 1989 .
[32] Peter Pulay,et al. Orbital-invariant formulation and second-order gradient evaluation in Møller-Plesset perturbation theory , 1986 .
[33] R. Nesbet. Configuration interaction in orbital theories , 1955, Proceedings of the Royal Society of London. Series A. Mathematical and Physical Sciences.
[34] Rajat K. Chaudhuri,et al. Applications of multireference perturbation theory to potential energy surfaces by optimal partitioning of H: Intruder states avoidance and convergence enhancement , 1995 .
[35] T. H. Dunning. Gaussian Basis Functions for Use in Molecular Calculations. III. Contraction of (10s6p) Atomic Basis Sets for the First‐Row Atoms , 1970 .
[36] Mihály Kállay,et al. Higher excitations in coupled-cluster theory , 2001 .
[37] N. Handy,et al. Full CI calculations on BH, H2O, NH3, and HF , 1983 .
[38] Michael A. Robb,et al. A simple MC SCF perturbation theory: Orthogonal valence bond Møller-Plesset 2 (OVB MP2) , 1988 .
[39] J. Finley. Diagrammatic complete active space perturbation theory , 1998 .
[40] Hans-Joachim Werner,et al. Multireference perturbation theory for large restricted and selected active space reference wave functions , 2000 .
[41] Celestino Angeli,et al. Introduction of n-electron valence states for multireference perturbation theory , 2001 .
[42] John Edward Lennard-Jones,et al. The molecular orbital theory of chemical valency XVI. A theory of paired-electrons in polyatomic molecules , 1953, Proceedings of the Royal Society of London. Series A. Mathematical and Physical Sciences.
[43] H. Schaefer. Methods of Electronic Structure Theory , 1977 .
[44] Rodney J. Bartlett,et al. Full configuration-interaction and state of the art correlation calculations on water in a valence double-zeta basis with polarization functions , 1996 .
[45] P. S. Epstein,et al. The Stark effect from the point of view of Schroedinger's quantum theory , 1926 .
[46] Richard A. Friesner,et al. Pseudospectral localized generalized Mo/ller–Plesset methods with a generalized valence bond reference wave function: Theory and calculation of conformational energies , 1997 .
[47] V. A. Kuprievich,et al. Computation scheme for optimizing multiconfigurational wave‐functions , 1976 .
[48] R. Bartlett,et al. Multireference many‐body perturbation theory , 1988 .
[49] T. H. Dunning. Gaussian basis sets for use in correlated molecular calculations. I. The atoms boron through neon and hydrogen , 1989 .
[50] R. Bartlett,et al. The description of N2 and F2 potential energy surfaces using multireference coupled cluster theory , 1987 .
[51] B. Brandow. Linked-Cluster Expansions for the Nuclear Many-Body Problem , 1967 .
[52] G. Herzberg,et al. Molecular Spectra and Molecular Structure , 1992 .
[53] Péter R. Surján,et al. THE INTERACTION OF CHEMICAL BONDS. III: PERTURBED STRICTLY LOCALIZED GEMINALS IN LMO BASIS , 1994 .
[54] Richard P. Messmer,et al. Calculations using generalized valence bond based Møller–Plesset perturbation theory , 2001 .
[55] F. Bartha,et al. Applications of the MBPT in the localized representation , 1990 .
[56] H. Witek,et al. Diagrammatic complete active space perturbation theory: Calculations on benzene, N2, and LiF , 2000 .
[57] M. Plesset,et al. Note on an Approximation Treatment for Many-Electron Systems , 1934 .
[58] J. Pipek,et al. Many-Body Perturbation Theory with Localized Orbitals — Kapuy’s Approach , 1999 .
[59] Peter Pulay,et al. Fourth‐order Mo/ller–Plessett perturbation theory in the local correlation treatment. I. Method , 1987 .
[60] Nicholas C. Handy,et al. Exact solution (within a double-zeta basis set) of the schrodinger electronic equation for water , 1981 .
[61] E. Kapuy. Extension of the separated pair theory , 1966 .
[62] B. Roos,et al. Lecture notes in quantum chemistry , 1992 .
[63] Celestino Angeli,et al. On a mixed Møller-Plesset Epstein-Nesbet partition of the Hamiltonian to be used in multireference perturbation configuration interaction , 2000 .
[64] E. Kapuy. Application of the extended separated pair theory to the π-electrons of trans-butadiene without zero differential overlap approximation , 1968 .
[65] M. Ratner. Molecular electronic-structure theory , 2000 .
[66] Tadashi Arai,et al. Theorem on Separability of Electron Pairs , 1960 .
[67] E. Davidson,et al. Unitary Transformations and Pair Energies. III. Relation to Perturbation Theory , 1972 .