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Gaussian Process Regression for Materials and Molecules.

TLDR
In this paper, the authors provide an introduction to Gaussian process regression (GPR) machine learning methods in computational materials science and chemistry, focusing on the regression of atomistic properties: in particular, on the construction of interatomic potentials, or force fields, in the Gaussian approximation potential (GAP) framework.
Abstract
We provide an introduction to Gaussian process regression (GPR) machine-learning methods in computational materials science and chemistry. The focus of the present review is on the regression of atomistic properties: in particular, on the construction of interatomic potentials, or force fields, in the Gaussian Approximation Potential (GAP) framework; beyond this, we also discuss the fitting of arbitrary scalar, vectorial, and tensorial quantities. Methodological aspects of reference data generation, representation, and regression, as well as the question of how a data-driven model may be validated, are reviewed and critically discussed. A survey of applications to a variety of research questions in chemistry and materials science illustrates the rapid growth in the field. A vision is outlined for the development of the methodology in the years to come.

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Applying Classical, Ab Initio, and Machine-Learning Molecular Dynamics Simulations to the Liquid Electrolyte for Rechargeable Batteries.

TL;DR: In this paper , the authors provide an overview of applying molecular dynamics simulations in the study of liquid electrolytes for rechargeable batteries, including probing bulk and interfacial structures, deriving macroscopic properties such as ionic conductivity and dielectric constant, and revealing the electrode-electrolyte interfacial reaction mechanisms.
Posted Content

Implicit Solvation Methods for Catalysis at Electrified Interfaces

TL;DR: Implicit solvation is an effective, highly coarse-grained approach in atomic-scale simulations to account for a surrounding liquid electrolyte on the level of a continuous polarizable medium.
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Deep Potentials for Materials Science

TL;DR: Deep Potential (DP) as discussed by the authors is a recently developed type of machine learning potentials (MLP) method, which has been widely applied in computational materials science and has been shown to be useful in a wide range of materials systems.
Journal ArticleDOI

Data‐Driven Materials Innovation and Applications

TL;DR: In this article , a critical discussion on the current advances in the data-driven discovery of materials with a focus on frameworks, machine learning algorithms, material-specific databases, descriptors, and targeted applications in the field of inorganic materials is presented.
References
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Journal ArticleDOI

Efficient iterative schemes for ab initio total-energy calculations using a plane-wave basis set.

TL;DR: An efficient scheme for calculating the Kohn-Sham ground state of metallic systems using pseudopotentials and a plane-wave basis set is presented and the application of Pulay's DIIS method to the iterative diagonalization of large matrices will be discussed.
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Toward reliable density functional methods without adjustable parameters: The PBE0 model

TL;DR: In this paper, an analysis of the performances of a parameter free density functional model (PBE0) obtained combining the so-called PBE generalized gradient functional with a predefined amount of exact exchange is presented.
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Visualization and analysis of atomistic simulation data with OVITO–the Open Visualization Tool

TL;DR: The Open Visualization Tool (OVITO) as discussed by the authors is a 3D visualization software designed for post-processing atomistic data obtained from molecular dynamics or Monte Carlo simulations, which is written in object-oriented C++, controllable via Python scripts and easily extendable through a plug-in interface.
Journal ArticleDOI

Nonlinear component analysis as a kernel eigenvalue problem

TL;DR: A new method for performing a nonlinear form of principal component analysis by the use of integral operator kernel functions is proposed and experimental results on polynomial feature extraction for pattern recognition are presented.
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Commentary: The Materials Project: A materials genome approach to accelerating materials innovation

TL;DR: The Materials Project (www.materialsproject.org) is a core program of the Materials Genome Initiative that uses high-throughput computing to uncover the properties of all known inorganic materials as discussed by the authors.
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How can Gaussian 09 be used to predict the properties of new materials?

The paper does not mention the use of Gaussian 09 for predicting the properties of new materials.