Nonadiabatic Excited-State Dynamics with Machine Learning
暂无分享,去创建一个
[1] Hermann Stoll,et al. Results obtained with the correlation energy density functionals of becke and Lee, Yang and Parr , 1989 .
[2] Markus Meuwly,et al. Toolkit for the Construction of Reproducing Kernel-Based Representations of Data: Application to Multidimensional Potential Energy Surfaces , 2017, J. Chem. Inf. Model..
[3] Michael Gastegger,et al. Machine learning molecular dynamics for the simulation of infrared spectra† †Electronic supplementary information (ESI) available. See DOI: 10.1039/c7sc02267k , 2017, Chemical science.
[4] Rampi Ramprasad,et al. Learning scheme to predict atomic forces and accelerate materials simulations , 2015, 1505.02701.
[5] M. Barbatti,et al. Recent Advances and Perspectives on Nonadiabatic Mixed Quantum-Classical Dynamics. , 2018, Chemical reviews.
[6] G. Granucci,et al. Including quantum decoherence in surface hopping. , 2010, The Journal of chemical physics.
[7] Jean-Philippe Blaudeau,et al. Extension of Gaussian-2 (G2) theory to molecules containing third-row atoms K and Ca , 1995 .
[8] J. Tully. Mixed quantum–classical dynamics , 1998 .
[9] John C. Butcher,et al. A Modified Multistep Method for the Numerical Integration of Ordinary Differential Equations , 1965, JACM.
[10] Joseph E. Subotnik,et al. Can we derive Tully's surface-hopping algorithm from the semiclassical quantum Liouville equation? Almost, but only with decoherence. , 2013, The Journal of chemical physics.
[11] E Weinan,et al. Deep Potential Molecular Dynamics: a scalable model with the accuracy of quantum mechanics , 2017, Physical review letters.
[12] Klaus-Robert Müller,et al. Machine learning of accurate energy-conserving molecular force fields , 2016, Science Advances.
[13] Hiroki Nakamura,et al. The two‐state linear curve crossing problems revisited. III. Analytical approximations for Stokes constant and scattering matrix: Nonadiabatic tunneling case , 1993 .
[14] Mark A. Ratner,et al. 6‐31G* basis set for third‐row atoms , 2001, J. Comput. Chem..
[15] A. Leggett,et al. Dynamics of the dissipative two-state system , 1987 .
[16] J. Pople,et al. Self-consistent molecular orbital methods. 21. Small split-valence basis sets for first-row elements , 2002 .
[17] Joseph E. Subotnik,et al. Communication: The correct interpretation of surface hopping trajectories: how to calculate electronic properties. , 2013, The Journal of chemical physics.
[18] Mark S. Gordon,et al. The isomers of silacyclopropane , 1980 .
[19] J S Smith,et al. ANI-1: an extensible neural network potential with DFT accuracy at force field computational cost , 2016, Chemical science.
[20] P. C. Hariharan,et al. The influence of polarization functions on molecular orbital hydrogenation energies , 1973 .
[21] Parr,et al. Development of the Colle-Salvetti correlation-energy formula into a functional of the electron density. , 1988, Physical review. B, Condensed matter.
[22] Joseph E. Subotnik,et al. How to recover Marcus theory with fewest switches surface hopping: add just a touch of decoherence. , 2012, The Journal of chemical physics.
[23] A. Becke. A New Mixing of Hartree-Fock and Local Density-Functional Theories , 1993 .
[24] O. Prezhdo,et al. A Simple Solution to the Trivial Crossing Problem in Surface Hopping. , 2014, The journal of physical chemistry letters.
[25] W. C. Swope,et al. A computer simulation method for the calculation of equilibrium constants for the formation of physi , 1981 .
[26] Klaus-Robert Müller,et al. Assessment and Validation of Machine Learning Methods for Predicting Molecular Atomization Energies. , 2013, Journal of chemical theory and computation.
[27] G. Granucci,et al. Critical appraisal of the fewest switches algorithm for surface hopping. , 2007, The Journal of chemical physics.
[28] Gábor Csányi,et al. Gaussian approximation potentials: A brief tutorial introduction , 2015, 1502.01366.
[29] J. Pople,et al. Self‐Consistent Molecular‐Orbital Methods. IX. An Extended Gaussian‐Type Basis for Molecular‐Orbital Studies of Organic Molecules , 1971 .
[30] Jörg Behler,et al. Automatic selection of atomic fingerprints and reference configurations for machine-learning potentials. , 2018, The Journal of chemical physics.
[31] Matthias Rupp,et al. Big Data Meets Quantum Chemistry Approximations: The Δ-Machine Learning Approach. , 2015, Journal of chemical theory and computation.
[32] I. Sobol,et al. Construction and Comparison of High-Dimensional Sobol' Generators , 2011 .
[33] U. Rothlisberger,et al. Mixed Quantum Mechanical/Molecular Mechanical Molecular Dynamics Simulations of Biological Systems in Ground and Electronically Excited States. , 2015, Chemical reviews.
[34] D. Ruppert. The Elements of Statistical Learning: Data Mining, Inference, and Prediction , 2004 .
[35] Zhenwei Li,et al. Molecular dynamics with on-the-fly machine learning of quantum-mechanical forces. , 2015, Physical review letters.
[36] E. Gross,et al. Mixed quantum-classical dynamics on the exact time-dependent potential energy surface: a fresh look at non-adiabatic processes , 2013, 1307.0351.
[37] M. Rupp,et al. Machine Learning for Quantum Mechanical Properties of Atoms in Molecules , 2015, 1505.00350.
[38] Mark S. Gordon,et al. Self-consistent molecular-orbital methods. 22. Small split-valence basis sets for second-row elements , 1980 .
[39] Shun-ichi Amari,et al. Four Types of Learning Curves , 1992, Neural Computation.
[40] J. Tully. Molecular dynamics with electronic transitions , 1990 .
[41] Li Li,et al. Bypassing the Kohn-Sham equations with machine learning , 2016, Nature Communications.
[42] D. Truhlar,et al. Coherent switching with decay of mixing: an improved treatment of electronic coherence for non-Born-Oppenheimer trajectories. , 2004, The Journal of chemical physics.
[43] 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 .
[44] Matthias Rupp,et al. Machine learning for quantum mechanics in a nutshell , 2015 .
[45] Christoph Kreisbeck,et al. Machine learning for quantum dynamics: deep learning of excitation energy transfer properties† †Electronic supplementary information (ESI) available. See DOI: 10.1039/c7sc03542j , 2017, Chemical science.
[46] A. Becke,et al. Density-functional exchange-energy approximation with correct asymptotic behavior. , 1988, Physical review. A, General physics.
[47] W. Thiel,et al. Non-Hermitian surface hopping. , 2017, Physical review. E.
[48] L. Curtiss,et al. Compact contracted basis sets for third‐row atoms: Ga–Kr , 1990 .
[49] D. Reichman,et al. On the accuracy of surface hopping dynamics in condensed phase non-adiabatic problems. , 2016, The Journal of chemical physics.
[50] Deping Hu,et al. Inclusion of Machine Learning Kernel Ridge Regression Potential Energy Surfaces in On-the-Fly Nonadiabatic Molecular Dynamics Simulation. , 2018, The journal of physical chemistry letters.
[51] W. Thiel,et al. Adaptive time steps in trajectory surface hopping simulations. , 2016, The Journal of chemical physics.
[52] Walter Thiel,et al. Structure-based sampling and self-correcting machine learning for accurate calculations of potential energy surfaces and vibrational levels. , 2017, The Journal of chemical physics.
[53] Alexander Denzel,et al. Gaussian Process Regression for Geometry Optimization , 2018, 2009.05803.
[54] A. Becke. Density-functional thermochemistry. III. The role of exact exchange , 1993 .
[55] A. Akimov,et al. Large-Scale Computations in Chemistry: A Bird's Eye View of a Vibrant Field. , 2015, Chemical reviews.
[56] M. Frisch,et al. Ab Initio Calculation of Vibrational Absorption and Circular Dichroism Spectra Using Density Functional Force Fields , 1994 .
[57] Aaron Kelly,et al. Efficient and accurate surface hopping for long time nonadiabatic quantum dynamics. , 2013, The Journal of chemical physics.
[58] Hans Lischka,et al. Newton‐X: a surface‐hopping program for nonadiabatic molecular dynamics , 2014 .
[59] S. Habershon,et al. Direct Quantum Dynamics Using Grid-Based Wave Function Propagation and Machine-Learned Potential Energy Surfaces. , 2017, Journal of chemical theory and computation.
[60] Joseph E Subotnik,et al. Understanding the Surface Hopping View of Electronic Transitions and Decoherence. , 2016, Annual review of physical chemistry.
[61] Massimo Olivucci,et al. Theory and Simulation of the Ultrafast Double-Bond Isomerization of Biological Chromophores. , 2017, Chemical reviews.
[62] O. A. von Lilienfeld,et al. Electronic spectra from TDDFT and machine learning in chemical space. , 2015, The Journal of chemical physics.
[63] Hans Lischka,et al. Surface hopping dynamics using a locally diabatic formalism: charge transfer in the ethylene dimer cation and excited state dynamics in the 2-pyridone dimer. , 2012, The Journal of chemical physics.
[64] Mark A. Ratner,et al. 6-31G * basis set for atoms K through Zn , 1998 .
[65] T. Gneiting,et al. Matérn Cross-Covariance Functions for Multivariate Random Fields , 2010 .