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Bai-Xiang Xu | Dierk Raabe | Shahed Rezaei | Jaber Rezaei Mianroodi | Nima H. Siboni | D. Raabe | J. Mianroodi | S. Rezaei | N. Siboni | Bai-Xiang Xu | Shahed Rezaei
[1] Yung C. Shin,et al. In-Process monitoring of porosity during laser additive manufacturing process , 2019, Additive Manufacturing.
[2] Yoshitaka Adachi,et al. Microstructure Recognition by Deep Learning , 2016 .
[3] F. Pan,et al. Topological representations of crystalline compounds for the machine-learning prediction of materials properties , 2021, npj Computational Materials.
[4] Gabor Csanyi,et al. Achieving DFT accuracy with a machine-learning interatomic potential: thermomechanics and defects in bcc ferromagnetic iron , 2017, 1706.10229.
[5] Ramin Bostanabad,et al. Train Once and Use Forever: Solving Boundary Value Problems in Unseen Domains with Pre-trained Deep Learning Models , 2021, ArXiv.
[6] X. Chu,et al. A plane stress model of bond-based Cosserat peridynamics and the effects of material parameters on crack patterns , 2021 .
[7] Jimmy Ba,et al. Adam: A Method for Stochastic Optimization , 2014, ICLR.
[8] R. Lakes,et al. Experimental Study of Elastic Constants of a Dense Foam with Weak Cosserat Coupling , 2019, Journal of Elasticity.
[9] Yang Liu,et al. Three-dimensional convolutional neural network (3D-CNN) for heterogeneous material homogenization , 2020, Computational Materials Science.
[10] Shaohua Chen,et al. Elastic Theory of Nanomaterials Based on Surface-Energy Density , 2014 .
[11] A. McBride,et al. A unified computational framework for bulk and surface elasticity theory: a curvilinear-coordinate-based finite element methodology , 2014 .
[12] Stefanie Reese,et al. Application of artificial neural networks for the prediction of interface mechanics: a study on grain boundary constitutive behavior , 2020, Adv. Model. Simul. Eng. Sci..
[13] S. Nikolov,et al. DAMASK – The Düsseldorf Advanced Material Simulation Kit for modeling multi-physics crystal plasticity, thermal, and damage phenomena from the single crystal up to the component scale , 2018, Computational Materials Science.
[14] David A. Winkler,et al. Machine learning property prediction for organic photovoltaic devices , 2020, npj Computational Materials.
[15] Paris Perdikaris,et al. Physics-informed neural networks: A deep learning framework for solving forward and inverse problems involving nonlinear partial differential equations , 2019, J. Comput. Phys..
[16] R. Lakes,et al. Experimental Cosserat elasticity in open-cell polymer foam , 2016 .
[17] Mgd Marc Geers,et al. Multi-scale first-order and second-order computational homogenization of microstructures towards continua , 2003 .
[18] Thomas Brox,et al. U-Net: Convolutional Networks for Biomedical Image Segmentation , 2015, MICCAI.
[19] Yuksel C. Yabansu,et al. Material structure-property linkages using three-dimensional convolutional neural networks , 2018 .
[20] D. Kondo,et al. Effects of particles size on the overall strength of nanocomposites: Molecular Dynamics simulations and theoretical modeling , 2021 .
[21] Kurt Kremer,et al. Research Update: Computational materials discovery in soft matter , 2016 .
[22] M. Marques,et al. Recent advances and applications of machine learning in solid-state materials science , 2019, npj Computational Materials.
[23] Olga Wodo,et al. Microstructural informatics for accelerating the discovery of processing–microstructure–property relationships , 2016 .
[24] B. Xu,et al. Data-driven microstructure sensitivity study of fibrous paper materials , 2021 .
[25] S. Reese,et al. Direction-dependent fracture in solids: Atomistically calibrated phase-field and cohesive zone model , 2021 .
[26] Samuel Forest,et al. Generalized continua and non‐homogeneous boundary conditions in homogenisation methods , 2011 .
[27] Sigrid Adriaenssens,et al. A data-driven computational scheme for the nonlinear mechanical properties of cellular mechanical metamaterials under large deformation. , 2020, Soft matter.
[28] Kun Wang,et al. A multiscale multi-permeability poroplasticity model linked by recursive homogenizations and deep learning , 2018, Computer Methods in Applied Mechanics and Engineering.
[29] Timon Rabczuk,et al. An Energy Approach to the Solution of Partial Differential Equations in Computational Mechanics via Machine Learning: Concepts, Implementation and Applications , 2019, Computer Methods in Applied Mechanics and Engineering.
[30] M. Ashby,et al. Effective properties of the octet-truss lattice material , 2001 .
[31] Alexander L. Shluger,et al. Roadmap on multiscale materials modeling , 2020, Modelling and Simulation in Materials Science and Engineering.
[32] Yan Xu,et al. Using machine learning and feature engineering to characterize limited material datasets of high-entropy alloys , 2020 .
[33] B. A. Le,et al. Computational homogenization of nonlinear elastic materials using neural networks , 2015 .
[34] Elizabeth A. Holm,et al. Characterizing powder materials using keypoint-based computer vision methods , 2017 .
[35] M. Itskov,et al. Mechanics of Nanostructured Porous Silica Aerogel Resulting from Molecular Dynamics Simulations. , 2017, The journal of physical chemistry. B.
[36] T. Böhlke,et al. Anisotropic hyperelastic constitutive models for finite deformations combining material theory and data-driven approaches with application to cubic lattice metamaterials , 2020, Computational Mechanics.
[37] M. Sadd. Chapter 11 – Anisotropic Elasticity , 2009 .
[38] Michele Parrinello,et al. Generalized neural-network representation of high-dimensional potential-energy surfaces. , 2007, Physical review letters.
[39] Jure Leskovec,et al. Learning to Simulate Complex Physics with Graph Networks , 2020, ICML.
[40] M. Torabi Rad,et al. On Theory-training Neural Networks to Infer the Solution of Highly Coupled Differential Equations , 2021, ArXiv.
[41] Pekka Koskinen,et al. Structural relaxation made simple. , 2006, Physical review letters.
[42] V. Kouznetsova,et al. Multi‐scale constitutive modelling of heterogeneous materials with a gradient‐enhanced computational homogenization scheme , 2002 .
[43] Brian L. DeCost,et al. Exploring the microstructure manifold: Image texture representations applied to ultrahigh carbon steel microstructures , 2017, 1702.01117.
[44] Guido Wimmers,et al. Wood: a construction material for tall buildings , 2017 .
[45] S. Kalidindi,et al. Novel microstructure quantification framework for databasing, visualization, and analysis of microstructure data , 2013, Integrating Materials and Manufacturing Innovation.
[46] C. Cooper,et al. Osteoporosis: burden, health care provision and opportunities in the EU , 2011, Archives of osteoporosis.
[47] Frederic E. Bock,et al. A Review of the Application of Machine Learning and Data Mining Approaches in Continuum Materials Mechanics , 2019, Front. Mater..
[48] N. Fleck,et al. High fracture toughness micro-architectured materials , 2020 .
[49] Daniel W. Davies,et al. Machine learning for molecular and materials science , 2018, Nature.
[50] D. Dimiduk,et al. Perspectives on the Impact of Machine Learning, Deep Learning, and Artificial Intelligence on Materials, Processes, and Structures Engineering , 2018, Integrating Materials and Manufacturing Innovation.
[51] D. Raabe,et al. Influence of microstructure and atomic-scale chemistry on the direct reduction of iron ore with hydrogen at 700°C , 2021 .
[52] P.‐J. Sell,et al. The Surface Tension of Solids , 1966 .
[53] Yu Shouwen,et al. Finite element characterization of the size-dependent mechanical behaviour in nanosystems , 2006, Nanotechnology.
[54] Liang Feng,et al. Machine learning–assisted molecular design and efficiency prediction for high-performance organic photovoltaic materials , 2019, Science Advances.
[55] Paris Perdikaris,et al. Multiscale Modeling Meets Machine Learning: What Can We Learn? , 2019 .
[56] Ying Zhao,et al. Effects of surface tension and electrochemical reactions in Li-ion battery electrode nanoparticles , 2016 .
[57] Morton E. Gurtin,et al. A continuum theory of elastic material surfaces , 1975 .
[58] Stefanie Reese,et al. A nonlocal method for modeling interfaces: Numerical simulation of decohesion and sliding at grain boundaries , 2020 .
[59] Jürgen Schmidhuber,et al. Long Short-Term Memory , 1997, Neural Computation.
[60] Radu Grosu,et al. Neural circuit policies enabling auditable autonomy , 2020, Nature Machine Intelligence.
[61] J. Behler. Perspective: Machine learning potentials for atomistic simulations. , 2016, The Journal of chemical physics.
[62] Shyue Ping Ong,et al. Deep neural networks for accurate predictions of crystal stability , 2017, Nature Communications.
[63] A. Choudhary,et al. Perspective: Materials informatics and big data: Realization of the “fourth paradigm” of science in materials science , 2016 .
[64] Chiho Kim,et al. Machine learning in materials informatics: recent applications and prospects , 2017, npj Computational Materials.
[65] M. Buehler,et al. Deep learning model to predict complex stress and strain fields in hierarchical composites , 2021, Science Advances.
[66] Hadi Salehi,et al. Emerging artificial intelligence methods in structural engineering , 2018, Engineering Structures.
[67] Xiang Li,et al. Predicting the effective mechanical property of heterogeneous materials by image based modeling and deep learning , 2019, Computer Methods in Applied Mechanics and Engineering.
[68] Shijie Cheng,et al. Artificial Intelligence to Power the Future of Materials Science and Engineering , 2020, Adv. Intell. Syst..
[69] P. Steinmann,et al. RVE-based studies on the coupled effects of void size and void shape on yield behavior and void growth at micron scales , 2006 .
[71] Michael Kaliske,et al. DNN2: A hyper-parameter reinforcement learning game for self-design of neural network based elasto-plastic constitutive descriptions , 2021 .
[72] A. Stukowski. Visualization and analysis of atomistic simulation data with OVITO–the Open Visualization Tool , 2009 .
[73] Y. Estrin,et al. Architectured Lattice Materials with Tunable Anisotropy: Design and Analysis of the Material Property Space with the Aid of Machine Learning , 2020, Advanced Engineering Materials.
[74] Liwei Wang,et al. Data-Driven Topology Optimization with Multiclass Microstructures using Latent Variable Gaussian Process , 2020, Journal of Mechanical Design.
[75] Elizabeth A. Holm,et al. A computer vision approach for automated analysis and classification of microstructural image data , 2015 .
[76] Bhushan Lal Karihaloo,et al. A scaling law for properties of nano-structured materials , 2006, Proceedings of the Royal Society A: Mathematical, Physical and Engineering Sciences.
[77] J. Godet,et al. A fully molecular dynamics-based method for modeling nanoporous gold , 2019, Computational Materials Science.
[78] D. Kochmann,et al. Inverse-designed spinodoid metamaterials , 2020, npj Computational Materials.
[79] Alexie M. Kolpak,et al. Discovering charge density functionals and structure-property relationships with PROPhet: A general framework for coupling machine learning and first-principles methods , 2017, Scientific Reports.
[80] Konstantinos Karapiperis,et al. Data-Driven multiscale modeling in mechanics , 2020, Journal of the Mechanics and Physics of Solids.
[81] R. Pokharel,et al. Machine learning based surrogate modeling approach for mapping crystal deformation in three dimensions , 2021 .
[82] Michael J. Mehl,et al. Interatomic potentials for monoatomic metals from experimental data and ab initio calculations , 1999 .
[83] P. Steinmann,et al. Homogenization of Composites with Extended General interfaces: Comprehensive Review and Unified Modeling , 2021 .
[84] J. S. Huang,et al. Artificial Intelligence in Materials Modeling and Design , 2020, Archives of Computational Methods in Engineering.
[85] Steve Plimpton,et al. Fast parallel algorithms for short-range molecular dynamics , 1993 .
[86] Peyman Mostaghimi,et al. Machine learning for predicting properties of porous media from 2d X-ray images , 2020 .
[87] David L. McDowell,et al. The need for microstructure informatics in process–structure–property relations , 2016 .
[88] D. Raabe,et al. Teaching solid mechanics to artificial intelligence—a fast solver for heterogeneous materials , 2021, npj Computational Materials.
[89] Filippo Masi,et al. Thermodynamics-based Artificial Neural Networks for constitutive modeling , 2020, Journal of the mechanics and physics of solids.
[90] Eric Darve,et al. Learning Constitutive Relations using Symmetric Positive Definite Neural Networks , 2020, J. Comput. Phys..
[91] T. Bieler,et al. Overview of constitutive laws, kinematics, homogenization and multiscale methods in crystal plasticity finite-element modeling: Theory, experiments, applications , 2010 .
[92] Paul Raccuglia,et al. Machine-learning-assisted materials discovery using failed experiments , 2016, Nature.