Machine-learned electron correlation model based on correlation energy density at complete basis set limit.
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Junji Seino | Takeshi Yoshikawa | Hiromi Nakai | Yasuhiro Ikabata | H. Nakai | Junji Seino | Yasuhiro Ikabata | Takuro Nudejima | Takeshi Yoshikawa | Takuro Nudejima
[1] M. Plesset,et al. Note on an Approximation Treatment for Many-Electron Systems , 1934 .
[2] P. Löwdin. Quantum Theory of Many-Particle Systems. III. Extension of the Hartree-Fock Scheme to Include Degenerate Systems and Correlation Effects , 1955 .
[3] R. Lefebvre,et al. Advances in Chemical Physics: LeFebvre/Advances , 1969 .
[4] J. Pople,et al. Self‐consistent molecular orbital methods. XX. A basis set for correlated wave functions , 1980 .
[5] Timothy Clark,et al. Efficient diffuse function‐augmented basis sets for anion calculations. III. The 3‐21+G basis set for first‐row elements, Li–F , 1983 .
[6] Michael J. Frisch,et al. Self‐consistent molecular orbital methods 25. Supplementary functions for Gaussian basis sets , 1984 .
[7] Werner Kutzelnigg,et al. r12-Dependent terms in the wave function as closed sums of partial wave amplitudes for large l , 1985 .
[8] S. J. Cole,et al. Towards a full CCSDT model for electron correlation , 1985 .
[9] Richard A. Friesner,et al. Solution of self-consistent field electronic structure equations by a pseudospectral method , 1985 .
[10] W. Kutzelnigg,et al. Møller-plesset calculations taking care of the correlation CUSP , 1987 .
[11] A. Becke. A multicenter numerical integration scheme for polyatomic molecules , 1988 .
[12] M. Head‐Gordon,et al. A fifth-order perturbation comparison of electron correlation theories , 1989 .
[13] T. H. Dunning. Gaussian basis sets for use in correlated molecular calculations. I. The atoms boron through neon and hydrogen , 1989 .
[14] Wim Klopper,et al. Wave functions with terms linear in the interelectronic coordinates to take care of the correlation cusp. I. General theory , 1991 .
[15] David Feller,et al. Application of systematic sequences of wave functions to the water dimer , 1992 .
[16] T. Dunning,et al. Electron affinities of the first‐row atoms revisited. Systematic basis sets and wave functions , 1992 .
[17] A. Becke. A New Mixing of Hartree-Fock and Local Density-Functional Theories , 1993 .
[18] Mark S. Gordon,et al. General atomic and molecular electronic structure system , 1993, J. Comput. Chem..
[19] C. W. Murray,et al. Quadrature schemes for integrals of density functional theory , 1993 .
[20] David Feller,et al. The use of systematic sequences of wave functions for estimating the complete basis set, full configuration interaction limit in water , 1993 .
[21] David E. Woon,et al. Gaussian basis sets for use in correlated molecular calculations. IV. Calculation of static electrical response properties , 1994 .
[22] Andreas Savin,et al. Density functionals for the Yukawa electron-electron interaction , 1995 .
[23] Thom H. Dunning,et al. Gaussian basis sets for use in correlated molecular calculations. V. Core-valence basis sets for boron through neon , 1995 .
[24] Michael J. Frisch,et al. Achieving linear scaling in exchange-correlation density functional quadratures , 1996 .
[25] Trygve Helgaker,et al. Basis-set convergence of correlated calculations on water , 1997 .
[26] K. Hirao,et al. A new spin-polarized Colle-Salvetti-type correlation energy functional , 1997 .
[27] Kimihiko Hirao,et al. A NEW ONE-PARAMETER PROGRESSIVE COLLE-SALVETTI-TYPE CORRELATION FUNCTIONAL , 1999 .
[28] M. Le. A note on Jeśmanowicz' conjecture concerning Pythagorean triples , 1999, Bulletin of the Australian Mathematical Society.
[29] David,et al. Gaussian basis sets for use in correlated molecular calculations . Ill . The atoms aluminum through argon , 1999 .
[30] L. Curtiss,et al. Gaussian-3X (G3X) theory : use of improved geometries, zero-point energies, and Hartree-Fock basis sets. , 2001 .
[31] K. Hirao,et al. A long-range correction scheme for generalized-gradient-approximation exchange functionals , 2001 .
[32] 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 .
[33] Jae Shin Lee,et al. Basis set and correlation dependent extrapolation of correlation energy , 2003 .
[34] Gustavo E. Scuseria,et al. Local hybrid functionals , 2003 .
[35] Lihong Hu,et al. Combined first-principles calculation and neural-network correction approach for heat of formation , 2003 .
[36] F. Manby,et al. An explicitly correlated second order Møller-Plesset theory using a frozen Gaussian geminal. , 2004, The Journal of chemical physics.
[37] Seiichiro Ten-no,et al. Initiation of explicitly correlated Slater-type geminal theory , 2004 .
[38] Andreas Savin,et al. Long-range/short-range separation of the electron-electron interaction in density functional theory , 2004 .
[39] D. Tew,et al. New correlation factors for explicitly correlated electronic wave functions. , 2005, The Journal of chemical physics.
[40] Frederick R. Manby,et al. R12 methods in explicitly correlated molecular electronic structure theory , 2006 .
[41] G. Scuseria,et al. Assessment of a long-range corrected hybrid functional. , 2006, The Journal of chemical physics.
[42] H. Nakai,et al. Grid-based energy density analysis: implementation and assessment. , 2007, The Journal of chemical physics.
[43] Xin Xu,et al. The X1 method for accurate and efficient prediction of heats of formation. , 2007, The Journal of chemical physics.
[44] D. Bakowies. Extrapolation of electron correlation energies to finite and complete basis set targets. , 2007, The Journal of chemical physics.
[45] G. Scuseria,et al. Exact-exchange energy density in the gauge of a semilocal density functional approximation , 2007, 0710.3354.
[46] Xin Xu,et al. Improving the B3LYP bond energies by using the X1 method. , 2008, The Journal of chemical physics.
[47] M. Head‐Gordon,et al. Long-range corrected hybrid density functionals with damped atom-atom dispersion corrections. , 2008, Physical chemistry chemical physics : PCCP.
[48] Hiromi Nakai,et al. Energy density analysis for second‐order Møller‐Plesset perturbation theory and coupled‐cluster theory with singles and doubles: Application to C2H4CH4 complexes , 2008, J. Comput. Chem..
[49] David Feller,et al. A survey of factors contributing to accurate theoretical predictions of atomization energies and molecular structures. , 2008, The Journal of chemical physics.
[50] Roman M. Balabin,et al. Neural network approach to quantum-chemistry data: accurate prediction of density functional theory energies. , 2009, The Journal of chemical physics.
[51] F. Neese,et al. Efficient, approximate and parallel Hartree–Fock and hybrid DFT calculations. A ‘chain-of-spheres’ algorithm for the Hartree–Fock exchange , 2009 .
[52] C. Corminboeuf,et al. Reaction enthalpies using the neural-network-based X1 approach: the important choice of input descriptors. , 2009, The journal of physical chemistry. A.
[53] A. Varandas. Extrapolation to the complete basis set limit without counterpoise. The pair potential of helium revisited. , 2010, The journal of physical chemistry. A.
[54] H. Eshuis,et al. Electron correlation methods based on the random phase approximation , 2012, Theoretical Chemistry Accounts.
[55] Matthias Scheffler,et al. Random-phase approximation and its applications in computational chemistry and materials science , 2012, Journal of Materials Science.
[56] Edward F. Valeev,et al. Explicitly correlated R12/F12 methods for electronic structure. , 2012, Chemical reviews.
[57] Klaus-Robert Müller,et al. Finding Density Functionals with Machine Learning , 2011, Physical review letters.
[58] K. Müller,et al. Fast and accurate modeling of molecular atomization energies with machine learning. , 2011, Physical review letters.
[59] M. Kaupp,et al. Importance of the correlation contribution for local hybrid functionals: range separation and self-interaction corrections. , 2012, The Journal of chemical physics.
[60] Klaus-Robert Müller,et al. Assessment and Validation of Machine Learning Methods for Predicting Molecular Atomization Energies. , 2013, Journal of chemical theory and computation.
[61] M. Rupp,et al. Machine learning of molecular electronic properties in chemical compound space , 2013, 1305.7074.
[62] Frank Neese,et al. Robust fitting techniques in the chain of spheres approximation to the Fock exchange: The role of the complementary space. , 2013, The Journal of chemical physics.
[63] M. Rupp,et al. Fourier series of atomic radial distribution functions: A molecular fingerprint for machine learning models of quantum chemical properties , 2013, 1307.2918.
[64] Jörg Kussmann,et al. Pre-selective screening for matrix elements in linear-scaling exact exchange calculations. , 2013, The Journal of chemical physics.
[65] A. Varandas,et al. Narrowing the error in electron correlation calculations by basis set re-hierarchization and use of the unified singlet and triplet electron-pair extrapolation scheme: application to a test set of 106 systems. , 2014, The Journal of chemical physics.
[66] Li Li,et al. Understanding Machine-learned Density Functionals , 2014, ArXiv.
[67] S. Grimme,et al. Double‐hybrid density functionals , 2014 .
[68] Lihong Hu,et al. Alternative approach to chemical accuracy: a neural networks-based first-principles method for heat of formation of molecules made of H, C, N, O, F, S, and Cl. , 2014, The journal of physical chemistry. A.
[69] K. Müller,et al. Machine Learning Predictions of Molecular Properties: Accurate Many-Body Potentials and Nonlocality in Chemical Space , 2015, The journal of physical chemistry letters.
[70] Hiromi Nakai,et al. Revisiting the extrapolation of correlation energies to complete basis set limit , 2015, J. Comput. Chem..
[71] O. A. von Lilienfeld,et al. Communication: Understanding molecular representations in machine learning: The role of uniqueness and target similarity. , 2016, The Journal of chemical physics.
[72] Jianming Wu,et al. Improving B3LYP heats of formation with three‐dimensional molecular descriptors , 2016, J. Comput. Chem..
[73] N. Su,et al. The XYG3 type of doubly hybrid density functionals , 2016 .
[74] Kun Yao,et al. Kinetic Energy of Hydrocarbons as a Function of Electron Density and Convolutional Neural Networks. , 2015, Journal of chemical theory and computation.
[75] Junji Seino,et al. Informatics‐Based Energy Fitting Scheme for Correlation Energy at Complete Basis Set Limit , 2016, J. Comput. Chem..
[76] Gábor Csányi,et al. Comparing molecules and solids across structural and alchemical space. , 2015, Physical chemistry chemical physics : PCCP.
[77] Heather J Kulik,et al. Resolving Transition Metal Chemical Space: Feature Selection for Machine Learning and Structure-Property Relationships. , 2017, The journal of physical chemistry. A.
[78] Li Li,et al. Bypassing the Kohn-Sham equations with machine learning , 2016, Nature Communications.
[79] Kipton Barros,et al. Learning molecular energies using localized graph kernels. , 2016, The Journal of chemical physics.
[80] Raghunathan Ramakrishnan,et al. Genetic Optimization of Training Sets for Improved Machine Learning Models of Molecular Properties. , 2016, The journal of physical chemistry letters.
[81] Thomas Kjærgaard,et al. The divide–expand–consolidate coupled cluster scheme , 2017 .
[82] Stéphane Mallat,et al. Wavelet Scattering Regression of Quantum Chemical Energies , 2016, Multiscale Model. Simul..
[83] George E. Dahl,et al. Prediction Errors of Molecular Machine Learning Models Lower than Hybrid DFT Error. , 2017, Journal of chemical theory and computation.
[84] Lihong Hu,et al. Improving the Performance of Long-Range-Corrected Exchange-Correlation Functional with an Embedded Neural Network. , 2017, The journal of physical chemistry. A.
[85] M. Head‐Gordon,et al. Thirty years of density functional theory in computational chemistry: an overview and extensive assessment of 200 density functionals , 2017 .
[86] Karsten Reuter,et al. Making the Coupled Cluster Correlation Energy Machine-Learnable. , 2018, The journal of physical chemistry. A.
[87] Sergei Manzhos,et al. Kinetic energy densities based on the fourth order gradient expansion: performance in different classes of materials and improvement via machine learning. , 2018, Physical chemistry chemical physics : PCCP.
[88] Geoffrey J. Gordon,et al. Constant size descriptors for accurate machine learning models of molecular properties. , 2018, The Journal of chemical physics.
[89] Stéphane Mallat,et al. Solid Harmonic Wavelet Scattering for Predictions of Molecule Properties , 2018, The Journal of chemical physics.
[90] Thomas F. Miller,et al. Transferability in Machine Learning for Electronic Structure via the Molecular Orbital Basis. , 2018, Journal of chemical theory and computation.
[91] M Gastegger,et al. wACSF-Weighted atom-centered symmetry functions as descriptors in machine learning potentials. , 2017, The Journal of chemical physics.
[92] M. Kaupp,et al. Local hybrid functionals: Theory, implementation, and performance of an emerging new tool in quantum chemistry and beyond , 2018, WIREs Computational Molecular Science.
[93] Ryo Nagai,et al. Neural-network Kohn-Sham exchange-correlation potential and its out-of-training transferability. , 2018, The Journal of chemical physics.
[94] J. Kussmann,et al. Efficient and Linear-Scaling Seminumerical Method for Local Hybrid Density Functionals. , 2018, Journal of chemical theory and computation.
[95] Yousung Jung,et al. A local environment descriptor for machine-learned density functional theory at the generalized gradient approximation level. , 2018, The Journal of chemical physics.
[96] Justin S. Smith,et al. Hierarchical modeling of molecular energies using a deep neural network. , 2017, The Journal of chemical physics.
[97] Jian Sun,et al. Size-independent neural networks based first-principles method for accurate prediction of heat of formation of fuels. , 2018, The Journal of chemical physics.
[98] Junji Seino,et al. Semi-local machine-learned kinetic energy density functional with third-order gradients of electron density. , 2018, The Journal of chemical physics.
[99] Konstantin Gubaev,et al. Machine learning of molecular properties: Locality and active learning. , 2017, The Journal of chemical physics.
[100] Andrew J. Medford,et al. Design and analysis of machine learning exchange-correlation functionals via rotationally invariant convolutional descriptors , 2019, Physical Review Materials.
[101] Thomas F. Miller,et al. A Universal Density Matrix Functional from Molecular Orbital-Based Machine Learning: Transferability across Organic Molecules , 2019, The Journal of chemical physics.