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Yuan Di

Researcher at University of Cincinnati

Publications -  14
Citations -  409

Yuan Di is an academic researcher from University of Cincinnati. The author has contributed to research in topics: Bearing (mechanical) & Prognostics. The author has an hindex of 8, co-authored 13 publications receiving 278 citations. Previous affiliations of Yuan Di include National Science Foundation & East China University of Science and Technology.

Papers
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Journal ArticleDOI

Sparse filtering with the generalized lp/lq norm and its applications to the condition monitoring of rotating machinery

TL;DR: The proposed method of sparse filtering with the generalized l p / l q norm has been found to be a promising tool for impulsive feature enhancement, and the superiority of the proposed method over previous methods is demonstrated.
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Assessment of Data Suitability for Machine Prognosis Using Maximum Mean Discrepancy

TL;DR: The results in the case studies indicate that the proposed methodology can be a promising tool to evaluate whether the data under study or the extracted feature set is suitable for PHM tasks.
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Adaptive virtual metrology for semiconductor chemical mechanical planarization process using GMDH-type polynomial neural networks

TL;DR: An adaptive methodology based on the group method of data handling (GMDH) type polynomial neural networks is proposed to address the adaptiveness of these approaches in feature selection and model complexity selection in virtual metrology.
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Investigation on the kurtosis filter and the derivation of convolutional sparse filter for impulsive signature enhancement

TL;DR: In this paper, a convolutional sparse filter (CSF) was proposed for weak impulsive signature enhancement and validated by both simulated data and experimental data, and the results demonstrate that CSF is an effective method for impulsive signatures enhancement that could be applied in rotating machines for incipient fault detection.
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A geometrical investigation on the generalized lp/lq norm for blind deconvolution

TL;DR: It is found that the generalized lp/lq norm can be factorized into a composition of two mappings and several important characteristics of the generalizedLp/ lqnorm can be uncovered through these two mapping.