Sunday, December 6, 2015

Remaining Issues in "An Analytical Foundation for Optimal Compensation of Three-Dimensional Shape Deformation in Additive Manufacturing"

Optimal Compensation Policy to Reduce Maximum Shape Deformation

      Optimal compensation policies established in "An Analytical Foundation for Optimal Compensation of Three-Dimensional Shape Deformation in Additive Manufacturing" satisfy the Minimum Area Deviation (MAD) Criterion or the Minimum Volume Deviation (MAD) Criterion respectively. The polices will reduce the average shape deformation for 2D or 3D shapes. 
     If maximum shape deformation of a product should be less than a pre-specified value, a MinMax criterion will be more appropriate. However, currently no MinMax optimal compensation policy has been established for 3D shape deformation.
    A more complicated case is the combination of MAD and MinMax criteria, which is more realistic for practical case.  More research is needed to address the remaining issues left in "An Analytical Foundation for Optimal Compensation of Three-Dimensional Shape Deformation in Additive Manufacturing" (ASME-JMSE, in press).

-QH on 12/06/2015

Monday, November 23, 2015

Journal of Quality Technology: Special Issue on “Quality Engineering in Advanced Manufacturing”

Journal of Quality Technology

Special Issue on “Quality Engineering in Advanced Manufacturing”

Emergence of advanced manufacturing technologies along with significant progress in computing and communication has fundamentally transformed manufacturing to a smart operation scheme that facilitates better management and control of quality and productivity under a broadly connected and accessible environment.  Future manufacturing has increasingly been characterized as complex, networked cyber-physical systems.

At the product level, complex shapes can be now efficiently manufactured and product customization allows for short-run or even one-of-a-kind manufacturing.
At the process level, smart sensing allows for high-frequency, multi-stream data collection, mixing signal data to (usually contactless) in-line inspection. At the design level, large-scale computer experiments can be used to simulate performances of complex products and processes.

With this dramatic transformation of manufacturing environment, Quality Engineering, which has a strong connection with traditional mass production scheme, faces fundamental challenges. On the other hand, the “data-rich”, dynamic, smart manufacturing environment also offers tremendous opportunities to develop new-generation methodologies and techniques to manage and improve quality.

In an attempt to disseminate cutting-edge developments in quality engineering resulting from the paradigm shift in manufacturing, the Journal of Quality Technology seeks submissions for a special issue on “Quality engineering/techniques for advanced manufacturing” on the following topics:

  • ·       Smart sensing scheme for efficient data collection
  • ·       Non-contact data modeling, monitoring and control
  • ·       Pervasive monitoring and control
  • ·       Data analytics for information capture, representation, extraction, and utilization
  • ·       High fidelity real-time and predictive modeling and simulation of advanced manufacturing processes (e.g., computer experiments design, modeling, calibration and optimization)
  • ·       Robust mathematical models to simulate advanced manufacturing processes and enable complex control algorithms.
  • ·       Design of experiments and statistical quality monitoring for low volume and large product varieties
  • ·       Uncertainty quantification of manufacturing processes using computer experiments
  • ·       Designing efficient experiments to augment information from high-resolution and low-resolution models
  • ·       Complex shapes modeling, monitoring, inspection and optimization
  • ·       Data fusion for quality engineering


Paper Submission
All papers must be prepared in accordance with the Journal of Quality Technology standards and guidelines, and will be reviewed following the regular review process of the journal. Submission of a manuscript implies that the work has not been published before, and is not currently under consideration for publication elsewhere.
Authors are required to prepare a cover letter indicating the submission is for the special issue and to submit the paper in PDF or MS Word via email to: Valerie Funk, Manuscript Coordinator, ASQ (Email: manuscripts@asq.org).
Editorial Team:
·         Bianca Colosimo (Co-guest Editor), Politecnico di Milano, Email: biancamaria.colosimo@polimi.it
·       Tirthankar Dasgupta (Co-guest Editor), Harvard University, Email: dasgupta@stat.harvard.edu
·       Qiang Huang (Co-guest Editor), USC, Email: qiang.huang@usc.edu
·       Fugee Tsung (Editor-in-Chief), Hong Kong University of Science and Technology, Email: season@ust.hk

Important Dates:
·          Aug 31, 2016: Paper submission deadline
·       July 31, 2017: Final decision on paper acceptance

·       Late 2017 or Early 2018: Publication of the special issue

Thursday, November 19, 2015

Videos and Presentation from Workshop on Predictive Theoretical and Computational Approaches for Additive Manufacturing

From October 7 through October 9, 2015, the USNC/TAM hosted a workshop on additive manufacturing, sponsored by the National Science Foundation, the National Institute of Standards and Technology, and Sandia National Laboratories, at the National Academies' Keck Center in Washington, DC. 

Presentation and video can be found from 
http://sites.nationalacademies.org/PGA/biso/IUTAM/PGA_168737

Topical Research Areas to Establish Theoretical Foundations for Accuracy Control in AM


The challenges in accuracy control in additive manufacturing call for new research to establish theoretical foundation enabling complexity-free quality control. The major research areas are identified as
  1. Three-dimensional shape deformation/accuracy representation
  2. Casual Modeling, Inference and Learning with External Validity
  3. Shape Complexity Uncertainty Quantification and Mitigation
  4. Metrology for 3D Shape Deformation
  5. Optimal Control of Three-dimensional shape deformation

Challenges of Accuracy Control in Additive Manufacturing




Quality control is a critical component in the life cycle of manufacturing. During mass production, the definition for quality naturally focuses on the variation of a large batch of products. The objective of quality control therefore aims at variation reduction. Thanks to sufficient sample data, statistics-based quality control methods such as statistical process control, acceptance sampling, and design of experiments have been established for quality improvement. Mean and variance estimated from sample data are frequently utilized to characterize quality characteristics.


In contrast to the mass production scenario, additive manufacturing (AM) enables individualized manufacturing of low-volume products with huge varieties and geometric complexity.  It is cost-prohibitive to collect sufficient sample data to build credible statistical distributions for quality characterization.  Thus the long-established concept process control  for mass production cannot be directly adopted for AM. In a cybermanufacturing environment, big data can potentially be aggregated from interconnected AM machines and shared design models. However,  the aggregated data can be highly heterogeneous due to variations in product design, materials, AM processes, and process conditions. The independent and identically distributed assumption critical for existing analysis tools is often not satisfied. Furthermore, statistical approaches cannot be applied when no data can be aggregated for new products, materials, or processes not being tried before.

A universal mathematical representation of AM product accuracy, particularly the three-dimensional shape, is currently unavailable. Due to the nature of lay-by-layer fabrication, accuracy of AM built products has often been classified into in-plane (x-y plane) and out-of-plane (z plane) shape deformation. Mathematical description of these two types of accuracy is often inconsistent. Adding to the challenge of accuracy representation is the shape complexity. A shape-dependent representation of product accuracy limits the capability of complexity-free fabrication. Furthermore, accuracy representation shall allow adaptability and extendability of one shape to another. The connection among product shapes has to be established for a universal mathematical accuracy representation.

A typical AM process involves material phase changes, with either liquid, paste, or loose powder selectively solidified into a solid, resulting in shape deformation. The accuracy of an AM-built product can be attributed to many factors, or causes, such as product design, materials, processes, and conditions.  Accordingly, establishing causal mechanisms or models relating accuracy to such causes is essential for a unified theory of accuracy prediction and quality control in AM. Novel ideas from modern causal inference can effectively be applied to go beyond previous attempts to solve the fundamental problem of accuracy, which typically involved the daunting task of predicting accuracy from first physical principles. One important idea from modern causal inference is external validity. An analysis of a study, either on experimental or observational data, is said to possess external validity if statistical inferences on causal mechanisms for the study can be extended environments external to that considered in the specific study. External validity is a fundamental concept for the theory of accuracy prediction because AM is inherently concerned with manufacturing one-of-a-kind product shapes. Limitations on available resources constrain data collection for the purposes of quality control. Current predictive models typically fail to address how small samples of data collected on distinct shapes from disparate processes can be used to learn about causal mechanisms for new shapes and environments. Accordingly, they do not effectively achieve unified accuracy prediction for AM.  Innovative causal modeling is imperative to the mathematical foundation for matching accuracy to fabrication variations and product performance metrics.

Accuracy of AM built products can be improved through  control of AM processes. Three control strategies have been reported to improve geometric accuracy in AM: (i) control process variables based on the observed disturbance of process variables, (ii) control process variables based on the observed product deviation, and (iii)  control input product geometry based on the observed product deviation. However, the issue of lack of external validity in causal models fundamentally limits the scope of applying both online and offline control of AM processes. Control model suitable for one group of products may not be applicable to another, needless to mention control models for untried products. There is little study of control optimality and optimal control algorithms for 3D deformation.

Control of the AM process is usually done in an uncertain environment that depends on several time-varying characteristics of production, such as part alterations, and other unknown noise factors.  In the current practice, ad hoc or heuristic strategies are widely used for compensation of repeated errors.  Optimal control relies on a better understanding of not only the basics of production but also how different products are potentially correlated.  The heterogeneous, low-volume AM production process prevents the use of traditional uncertainty quantification based on repeated production of the same products.   Thus new uncertainty quantification methods are needed.  Uncertainty quantification requires a formal definition of the process in terms of a casual model that has several properties.  For the AM process, the model must include observable quantities, have identifiable unknown values and be a function of the shape complexity of the product.    Existing models include observable quantities, like the independent and identically distributed model, but do not possess the second and third qualities.  Unknown values are often taken from the literature on similar studies or estimated from experimental data, but this introduces another source of uncertainty in the model predictions. To date, no tools exist to construct such a general purpose model for uncertainty quantification.


FACAM2016 on January 18th, 2016 at USC

Sponsored by Epstein Institute, the Workshop on Theoretical Foundations for Accuracy Control in Additive Manufacturing  (FACAM 2016) will be held at USC on January 18th, 2016.

Collaborators from Harvard University, Hong Kong University of Science and Technology, Purdue University, University of Michigan, Florida State University, and Industry will discuss research problems and solutions that will lead to the theoretical foundations of accuracy control in additive manufacturing.