A localized molecular-orbital assembler approach for Hartree-Fock calculations of large molecules.
暂无分享,去创建一个
[1] S. F. Boys. Construction of Some Molecular Orbitals to Be Approximately Invariant for Changes from One Molecule to Another , 1960 .
[2] John Z. H. Zhang,et al. Molecular fractionation with conjugate caps for full quantum mechanical calculation of protein-molecule interaction energy , 2003 .
[3] Michael J. Frisch,et al. Improving harmonic vibrational frequencies calculations in density functional theory , 1997 .
[4] W. Goddard,et al. Accurate Energies and Structures for Large Water Clusters Using the X3LYP Hybrid Density Functional , 2004 .
[5] Paul G. Mezey,et al. Quantum similarity measures and Löwdin's transform for approximate density matrices and macromolecular forces , 1997 .
[6] D. York,et al. Linear‐scaling semiempirical quantum calculations for macromolecules , 1996 .
[7] S. L. Dixon,et al. Fast, accurate semiempirical molecular orbital calculations for macromolecules , 1997 .
[8] K. Merz,et al. Implementation and Testing of a Frozen Density Matrix−Divide and Conquer Algorithm , 1999 .
[9] Michael J. Frisch,et al. A linear scaling method for Hartree–Fock exchange calculations of large molecules , 1996 .
[10] Paul G. Mezey,et al. A fast intrinsic localization procedure applicable for ab initio and semiempirical linear combination of atomic orbital wave functions , 1989 .
[11] Kazuo Kitaura,et al. The importance of three-body terms in the fragment molecular orbital method. , 2004, The Journal of chemical physics.
[12] Clemens C. J. Roothaan,et al. New Developments in Molecular Orbital Theory , 1951 .
[13] Paul G. Mezey,et al. Ab initio quality properties for macromolecules using the ADMA approach , 2003, J. Comput. Chem..
[14] Gustavo E. Scuseria,et al. What is the Best Alternative to Diagonalization of the Hamiltonian in Large Scale Semiempirical Calculations , 1999 .
[15] J. Kinoshita. Simple Life Satisfies This Grad Student , 1996, Science.
[16] Michael J. Frisch,et al. Density matrix search using direct inversion in the iterative subspace as a linear scaling alternative to diagonalization in electronic structure calculations , 2003 .
[17] Yang,et al. Direct calculation of electron density in density-functional theory. , 1991, Physical review letters.
[18] Li,et al. Density-matrix electronic-structure method with linear system-size scaling. , 1993, Physical review. B, Condensed matter.
[19] Paul G. Mezey,et al. Macromolecular density matrices and electron densities with adjustable nuclear geometries , 1995 .
[20] Michael J. Frisch,et al. Achieving linear scaling in exchange-correlation density functional quadratures , 1996 .
[21] Kazuo Kitaura,et al. On the accuracy of the 3-body fragment molecular orbital method (FMO) applied to density functional theory , 2004 .
[22] Shridhar R. Gadre,et al. Ab initio quality one‐electron properties of large molecules: Development and testing of molecular tailoring approach , 2003, J. Comput. Chem..
[23] Ye Mei,et al. New method for direct linear-scaling calculation of electron density of proteins. , 2005, The journal of physical chemistry. A.
[24] Paul G. Mezey,et al. The Field-Adapted ADMA Approach: Introducing Point Charges , 2004 .
[25] Gustavo E. Scuseria,et al. A quantitative study of the scaling properties of the Hartree–Fock method , 1995 .
[26] Shridhar R. Gadre,et al. Molecular Tailoring Approach for Simulation of Electrostatic Properties , 1994 .
[27] Yuto Komeiji,et al. Fragment molecular orbital method: analytical energy gradients , 2001 .
[28] Leslie Greengard,et al. A fast algorithm for particle simulations , 1987 .
[29] K. Kitaura,et al. Fragment molecular orbital method: an approximate computational method for large molecules , 1999 .
[30] Paul G. Mezey,et al. Ab Initio-Quality Electrostatic Potentials for Proteins: An Application of the ADMA Approach , 2002 .
[31] Wei Li,et al. Divide-and-conquer local correlation approach to the correlation energy of large molecules. , 2004, The Journal of chemical physics.
[32] Weitao Yang,et al. A density‐matrix divide‐and‐conquer approach for electronic structure calculations of large molecules , 1995 .
[33] Klaus Ruedenberg,et al. Localized Atomic and Molecular Orbitals , 1963 .
[34] Benny G. Johnson,et al. Linear scaling density functional calculations via the continuous fast multipole method , 1996 .
[35] Paul G. Mezey,et al. Quantum chemistry of macromolecular shape , 1997 .
[36] Gustavo E. Scuseria,et al. Linear Scaling Density Functional Calculations with Gaussian Orbitals , 1999 .
[37] Shridhar R. Gadre,et al. Tailoring approach for exploring electron densities and electrostatic potentials of molecular crystals , 2004 .
[38] Eric Schwegler,et al. Linear scaling computation of the Hartree–Fock exchange matrix , 1996 .
[39] S. L. Dixon,et al. Semiempirical molecular orbital calculations with linear system size scaling , 1996 .
[40] John Z H Zhang,et al. New Advance in Computational Chemistry: Full Quantum Mechanical ab Initio Computation of Streptavidin-Biotin Interaction Energy. , 2003, The journal of physical chemistry. B.
[41] Martin Head-Gordon,et al. Derivation and efficient implementation of the fast multipole method , 1994 .
[42] Paul G. Mezey,et al. Functional Groups in Quantum Chemistry , 1996 .