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Qiang Huang

Researcher at University of Southern California

Publications -  93
Citations -  2345

Qiang Huang is an academic researcher from University of Southern California. The author has contributed to research in topics: Computer science & Machining. The author has an hindex of 24, co-authored 81 publications receiving 1971 citations. Previous affiliations of Qiang Huang include University of South Florida & University of Michigan.

Papers
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State space modeling of dimensional variation propagation in multistage machining process using differential motion vectors

TL;DR: A state space model is developed to describe the dimensional variation propagation of multistage machining processes and has great potential to be applied to fault diagnosis and process design evaluation for complicated machined processes.
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Optimal offline compensation of shape shrinkage for three-dimensional printing processes

TL;DR: In this paper, the authors developed a new approach to predict part shrinkage and derive an optimal shrinkage compensation plan to achieve dimensional accuracy in direct 3D printing, which was demonstrated both analytically and experimentally in a stereolithography process.
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Statistical Predictive Modeling and Compensation of Geometric Deviations of Three-Dimensional Printed Products

TL;DR: In this article, a statistical predictive modeling and compensation approach is proposed to predict and improve the quality of both cylindrical and prismatic parts built through 3D printing technology. But, the work is limited to polyhedrical products.
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Machine learning in tolerancing for additive manufacturing

TL;DR: A prescriptive deviation modelling method coupled with machine learning techniques is proposed to address the modelling of shape deviations in additive manufacturing.

Part Dimensional Error and Its Propagation Modeling in Multi-Operational Machining

TL;DR: In this article, a state space model and its modeling strategies are presented to describe the variation stack-up in multi-operational machining process (MMPs) and the physical relationship between part variation and operational errors is explored.