2019
DOI: 10.1038/s41524-019-0231-y
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Interpretable deep learning for guided microstructure-property explorations in photovoltaics

Abstract: The microstructure determines the photovoltaic performance of a thin film organic semiconductor film. The relationship between microstructure and performance is usually highly non-linear and expensive to evaluate, thus making microstructure optimization challenging. Here, we show a data-driven approach for mapping the microstructure to photovoltaic performance using deep convolutional neural networks. We characterize this approach in terms of two critical metrics, its generalizability (has it learnt a reasonab… Show more

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Cited by 57 publications
(41 citation statements)
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“…This mentality often leads to a challenging interpretation of outputs, which often results into incorporation of noise, and description of spurious contributions as physical phenomena. [33][34][35] This "interpretability" challenge has become a central focus of many recent publications, [36][37][38] and is directly correlated with the ML techniques' strictly mathematical nature: They inherently provide results lacking a physical basis. Traditional approaches to materials science indeed are based on interpretation of correlated datasets through the lens of physical and/or chemical behaviors-aspects fundamentally absent in ML methods.…”
mentioning
confidence: 99%
“…This mentality often leads to a challenging interpretation of outputs, which often results into incorporation of noise, and description of spurious contributions as physical phenomena. [33][34][35] This "interpretability" challenge has become a central focus of many recent publications, [36][37][38] and is directly correlated with the ML techniques' strictly mathematical nature: They inherently provide results lacking a physical basis. Traditional approaches to materials science indeed are based on interpretation of correlated datasets through the lens of physical and/or chemical behaviors-aspects fundamentally absent in ML methods.…”
mentioning
confidence: 99%
“…For example, researchers have modified the loss functions to ensure some physical constraints are satisfied 41–45 . There has also been work on interpreting the predictions of the deep learning model based on physical conditions 22,23 . Incorporating partial differential equations ( PDEs ) in deep learning models : The key idea is to use the underlying governing equations such as Berger’s equation, Navier-Stokes equation, Cahn-Hillard’s equation, etc. to compute the residual for the sample.…”
Section: Methodsmentioning
confidence: 99%
“…On the contrary, the inverse problem, of defining the displacement of a given geometry and predicting the set of physics conditions is often ill-posed and could be consistently modeled as a generative model. There are several works showing the capability of Deep Learning methods to act as a surrogate 23,41,49,51 . These surrogates are modeled as distinctive (non-generative) networks, since the physics is deterministic and the problem is well-posed.…”
Section: Methodsmentioning
confidence: 99%
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