Divide-and-conquer-based linear-scaling approach for traditional and renormalized coupled cluster methods with single, double, and noniterative triple excitations.
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[1] Michael A Collins,et al. Approximate ab initio energies by systematic molecular fragmentation. , 2005, The Journal of chemical physics.
[2] R. Nesbet. Atomic Bethe‐Goldstone Equations , 2007 .
[3] Weitao Yang,et al. A density‐matrix divide‐and‐conquer approach for electronic structure calculations of large molecules , 1995 .
[4] G. Scuseria,et al. Scaling reduction of the perturbative triples correction (T) to coupled cluster theory via Laplace transform formalism , 2000 .
[5] Masato Kobayashi,et al. Is the divide-and-conquer Hartree–Fock method valid for calculations of delocalized systems? , 2007 .
[6] T. Crawford,et al. An Introduction to Coupled Cluster Theory for Computational Chemists , 2007 .
[7] Hiromi Nakai,et al. Energy density analysis with Kohn-Sham orbitals , 2002 .
[8] Karol Kowalski,et al. Efficient computer implementation of the renormalized coupled-cluster methods: The R-CCSD[T], R-CCSD(T), CR-CCSD[T], and CR-CCSD(T) approaches , 2002 .
[9] Masato Kobayashi,et al. Electronic temperature in divide‐and‐conquer electronic structure calculation revisited: Assessment and improvement of self‐consistent field convergence , 2009 .
[10] Karol Kowalski,et al. Generating functionals based formulation of the method of moments of coupled cluster equations. , 2009, The Journal of chemical physics.
[11] Karol Kowalski,et al. Renormalized CCSD(T) and CCSD(TQ) approaches: Dissociation of the N2 triple bond , 2000 .
[12] P Pulay,et al. Local Treatment of Electron Correlation , 1993 .
[13] Masato Kobayashi,et al. Implementation of divide‐and‐conquer method including Hartree‐Fock exchange interaction , 2007, J. Comput. Chem..
[14] V Ganesh,et al. Molecular tailoring approach for geometry optimization of large molecules: energy evaluation and parallelization strategies. , 2006, The Journal of chemical physics.
[15] P. C. Hariharan,et al. The influence of polarization functions on molecular orbital hydrogenation energies , 1973 .
[16] Karol Kowalski,et al. Extensive generalization of renormalized coupled-cluster methods. , 2005, The Journal of chemical physics.
[17] M. Head‐Gordon,et al. An accurate local model for triple substitutions in fourth order Møller–Plesset theory and in perturbative corrections to singles and doubles coupled cluster methods , 2000 .
[18] Michael Dolg,et al. Implementation and performance of a domain-specific basis set incremental approach for correlation energies: applications to hydrocarbons and a glycine oligomer. , 2008, The Journal of chemical physics.
[19] 正人 小林,et al. 分割統治(DC)電子状態計算プログラムのGAMESSへの実装 , 2009 .
[20] Masato Kobayashi,et al. Extension of linear-scaling divide-and-conquer-based correlation method to coupled cluster theory with singles and doubles excitations. , 2008, The Journal of chemical physics.
[21] R. Bartlett,et al. Natural linear-scaled coupled-cluster theory with local transferable triple excitations: applications to peptides. , 2008, The journal of physical chemistry. A.
[22] Martin Schütz,et al. Low-order scaling local electron correlation methods. V. Connected triples beyond (T): Linear scaling local CCSDT-1b , 2002 .
[23] Alistair P. Rendell,et al. COUPLED-CLUSTER THEORY EMPLOYING APPROXIMATE INTEGRALS : AN APPROACH TO AVOID THE INPUT/OUTPUT AND STORAGE BOTTLENECKS , 1994 .
[24] Wei Li,et al. An efficient fragment-based approach for predicting the ground-state energies and structures of large molecules. , 2005, Journal of the American Chemical Society.
[25] Mark S. Gordon,et al. General atomic and molecular electronic structure system , 1993, J. Comput. Chem..
[26] Yang,et al. Direct calculation of electron density in density-functional theory. , 1991, Physical review letters.
[27] Martin Schütz,et al. Low-order scaling local electron correlation methods. III. Linear scaling local perturbative triples correction (T) , 2000 .
[28] Kazuo Kitaura,et al. Coupled-cluster theory based upon the fragment molecular-orbital method. , 2005, The Journal of chemical physics.
[29] Michael Dolg,et al. Fully Automated Incremental Evaluation of MP2 and CCSD(T) Energies: Application to Water Clusters. , 2009, Journal of chemical theory and computation.
[30] Piotr Piecuch,et al. Single-reference, size-extensive, non-iterative coupled-cluster approaches to bond breaking and biradicals , 2006 .
[31] Karol Kowalski,et al. The method of moments of coupled-cluster equations and the renormalized CCSD[T], CCSD(T), CCSD(TQ), and CCSDT(Q) approaches , 2000 .
[32] Hans-Joachim Werner,et al. Local perturbative triples correction (T) with linear cost scaling , 2000 .
[33] Henrik Koch,et al. Size-intensive decomposition of orbital energy denominators , 2000 .
[34] S. J. Cole,et al. Towards a full CCSDT model for electron correlation , 1985 .
[35] A. Dutoi,et al. Accurate local approximations to the triples correlation energy: formulation, implementation and tests of 5th-order scaling models , 2005 .
[36] M. Head‐Gordon,et al. A fifth-order perturbation comparison of electron correlation theories , 1989 .
[37] Masato Kobayashi,et al. Dual-level hierarchical scheme for linear-scaling divide-and-conquer correlation theory† , 2009 .
[38] J. Pople,et al. Self—Consistent Molecular Orbital Methods. XII. Further Extensions of Gaussian—Type Basis Sets for Use in Molecular Orbital Studies of Organic Molecules , 1972 .
[39] Masato Kobayashi,et al. Alternative linear-scaling methodology for the second-order Møller-Plesset perturbation calculation based on the divide-and-conquer method. , 2007, The Journal of chemical physics.
[40] Masato Kobayashi,et al. Second-order Møller-Plesset perturbation energy obtained from divide-and-conquer Hartree-Fock density matrix. , 2006, The Journal of chemical physics.