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Fast and interpretable classification of small X-ray diffraction datasets using data augmentation and deep neural networks 被引量:15
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作者 felipe oviedo Zekun Ren +9 位作者 Shijing Sun Charles Settens Zhe Liu Noor Titan Putri Hartono Savitha Ramasamy Brian L.DeCost Siyu I.P.Tian Giuseppe Romano Aaron Gilad Kusne Tonio Buonassisi 《npj Computational Materials》 SCIE EI CSCD 2019年第1期624-632,共9页
X-ray diffraction(XRD)data acquisition and analysis is among the most time-consuming steps in the development cycle of novel thin-film materials.We propose a machine learning-enabled approach to predict crystallograph... X-ray diffraction(XRD)data acquisition and analysis is among the most time-consuming steps in the development cycle of novel thin-film materials.We propose a machine learning-enabled approach to predict crystallographic dimensionality and space group from a limited number of thin-film XRD patterns.We overcome the scarce data problem intrinsic to novel materials development by coupling a supervised machine learning approach with a model-agnostic,physics-informed data augmentation strategy using simulated data from the Inorganic Crystal Structure Database(ICSD)and experimental data.As a test case,115 thin-film metalhalides spanning three dimensionalities and seven space groups are synthesized and classified.After testing various algorithms,we develop and implement an all convolutional neural network,with cross-validated accuracies for dimensionality and space group classification of 93 and 89%,respectively.We propose average class activation maps,computed from a global average pooling layer,to allow high model interpretability by human experimentalists,elucidating the root causes of misclassification.Finally,we systematically evaluate the maximum XRD pattern step size(data acquisition rate)before loss of predictive accuracy occurs,and determine it to be 0.16°2θ,which enables an XRD pattern to be obtained and classified in 5.5 min or less. 展开更多
关键词 NEURAL NETWORKS dimensionality
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Interpretable and Explainable Machine Learning for Materials Science and Chemistry 被引量:4
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作者 felipe oviedo Juan Lavista Ferres +1 位作者 Tonio Buonassisi Keith T.Butler 《Accounts of Materials Research》 2022年第6期597-607,共11页
Machine learning has become a common and powerful tool in materials research.As more data become available,with the use of high-performance computing and high-throughput experimentation,machine learning has proven pot... Machine learning has become a common and powerful tool in materials research.As more data become available,with the use of high-performance computing and high-throughput experimentation,machine learning has proven potential to accelerate scientific research and technology development.Though the uptake of data-driven approaches for materials science is at an exciting,early stage,to realize the true potential of machine learning models for successful scientific discovery,they must have qualities beyond purely predictive power.The predictions and inner workings of models should provide a certain degree of explainability by human experts,permitting the identification of potential model issues or limitations,building trust in model predictions,and unveiling unexpected correlations that may lead to scientific insights.In this work,we summarize applications of interpretability and explainability techniques for materials science and chemistry and discuss how these techniques can improve the outcome of scientific studies.We start by defining the fundamental concepts of interpretability and explainability in machine learning and making them less abstract by providing examples in the field.We show how interpretability in scientific machine learning has additional constraints compared to general applications.Building upon formal definitions in machine learning,we formulate the basic trade-offs among the explainability,completeness,and scientific validity of model explanations in scientific problems.In the context of these trade-offs,we discuss how interpretable models can be constructed,what insights they provide,and what drawbacks they have.We present numerous examples of the application of interpretable machine learning in a variety of experimental and simulation studies,encompassing first-principles calculations,physicochemical characterization,materials development,and integration into complex systems.We discuss the varied impacts and uses of interpretabiltiy in these cases according to the nature and constraints of the scientific study of interest.We discuss various challenges for interpretable machine learning in materials science and,more broadly,in scientific settings.In particular,we emphasize the risks of inferring causation or reaching generalization by purely interpreting machine learning models and the need for uncertainty estimates for model explanations.Finally,we showcase a number of exciting developments in other fields that could benefit interpretability in material science problems.Adding interpretability to a machine learning model often requires no more technical know-how than building the model itself.By providing concrete examples of studies(many with associated open source code and data),we hope that this Account will encourage all practitioners of machine learning in materials science to look deeper into their models. 展开更多
关键词 EXPLAIN purely INSIGHT
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Embedding physics domain knowledge into a Bayesian network enables layer-by-layer process innovation for photovoltaics 被引量:2
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作者 Zekun Ren felipe oviedo +15 位作者 Maung Thway Siyu I.P.Tian Yue Wang Hansong Xue Jose Dario Perea Mariya Layurova Thomas Heumueller Erik Birgersson Armin G.Aberle Christoph J.Brabec Rolf Stangl Qianxiao Li Shijing Sun Fen Lin Ian Marius Peters Tonio Buonassisi 《npj Computational Materials》 SCIE EI CSCD 2020年第1期1592-1600,共9页
Process optimization of photovoltaic devices is a time-intensive,trial-and-error endeavor,which lacks full transparency of the underlying physics and relies on user-imposed constraints that may or may not lead to a gl... Process optimization of photovoltaic devices is a time-intensive,trial-and-error endeavor,which lacks full transparency of the underlying physics and relies on user-imposed constraints that may or may not lead to a global optimum.Herein,we demonstrate that embedding physics domain knowledge into a Bayesian network enables an optimization approach for gallium arsenide(GaAs)solar cells that identifies the root cause(s)of underperformance with layer-by-layer resolution and reveals alternative optimal process windows beyond traditional black-box optimization.Our Bayesian network approach links a key GaAs process variable(growth temperature)to material descriptors(bulk and interface properties,e.g.,bulk lifetime,doping,and surface recombination)and device performance parameters(e.g.,cell efficiency).For this purpose,we combine a Bayesian inference framework with a neural network surrogate device-physics model that is 100×faster than numerical solvers.With the trained surrogate model and only a small number of experimental samples,our approach reduces significantly the time-consuming intervention and characterization required by the experimentalist.As a demonstration of our method,in only five metal organic chemical vapor depositions,we identify a superior growth temperature profile for the window,bulk,and back surface field layer of a GaAs solar cell,without any secondary measurements,and demonstrate a 6.5%relative AM1.5G efficiency improvement above traditional grid search methods. 展开更多
关键词 KNOWLEDGE NETWORK enable
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Author Correction:Embedding physics domain knowledge into a Bayesian network enables layer-by-layer process innovation for photovoltaics
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作者 Zekun Ren felipe oviedo +15 位作者 Maung Thway Siyu I.P.Tian Yue Wang Hansong Xue Jose Dario Perea Mariya Layurova Thomas Heumueller Erik Birgersson Armin G.Aberle Christoph J.Brabec Rolf Stangl Qianxiao Li Shijing Sun Fen Lin Ian Marius Peters Tonio Buonassisi 《npj Computational Materials》 SCIE EI CSCD 2020年第1期955-955,共1页
In the original version of the published Article,there was ambiguity in Eq.(1).To improve clarity,Eq.(1)has been corrected to the following.
关键词 enable corrected AMBIGUITY
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