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Dive into the research topics where C. Devon Lin is active.

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Featured researches published by C. Devon Lin.


Quality and Reliability Engineering International | 2015

Using Genetic Algorithms to Design Experiments: A Review

C. Devon Lin; Christine M. Anderson-Cook; Michael S. Hamada; Leslie M. Moore; Randy R. Sitter

Genetic algorithms (GAs) have been used in many disciplines to optimize solutions for a broad range of problems. In the last 20 years, the statistical literature has seen an increase in the use and study of this optimization algorithm for generating optimal designs in a diverse set of experimental settings. These efforts are due in part to an interest in implementing a novel methodology as well as the hope that careful application of elements of the GA framework to the unique aspects of a designed experiment problem might lead to an efficient means of finding improved or optimal designs. In this paper, we explore the merits of using this approach, some of the aspects of design that make it a unique application relative to other optimization scenarios, and discuss elements which should be considered for an effective implementation. We conclude that the current GA implementations can, but do not always, provide a competitive methodology to produce substantial gains over standard optimal design strategies. We consider both the probability of finding a globally optimal design as well as the computational efficiency of this approach. Copyright


Technometrics | 2017

Additive Gaussian Process for Computer Models With Qualitative and Quantitative Factors

Xinwei Deng; C. Devon Lin; K.-W. Liu; R. K. Rowe

ABSTRACT Computer experiments with qualitative and quantitative factors occur frequently in various applications in science and engineering. Analysis of such experiments is not yet completely resolved. In this work, we propose an additive Gaussian process model for computer experiments with qualitative and quantitative factors. The proposed method considers an additive correlation structure for qualitative factors, and assumes that the correlation function for each qualitative factor and the correlation function of quantitative factors are multiplicative. It inherits the flexibility of unrestrictive correlation structure for qualitative factors by using the hypersphere decomposition, embracing more flexibility in modeling the complex systems of computer experiments. The merits of the proposed method are illustrated by several numerical examples and a real data application. Supplementary materials for this article are available online.


Biometrika | 2009

Construction of orthogonal and nearly orthogonal Latin hypercubes

C. Devon Lin; Rahul Mukerjee; Boxin Tang


Annals of Statistics | 2010

A new and flexible method for constructing designs for computer experiments

C. Devon Lin; Derek Bingham; Randy R. Sitter; Boxin Tang


Journal of Statistical Planning and Inference | 2008

An isomorphism check for two-level fractional factorial designs

C. Devon Lin; Randy R. Sitter


Journal of Statistical Planning and Inference | 2008

Folded over non-orthogonal designs

C. Devon Lin; Arden Miller; Randy R. Sitter


Statistica Sinica | 2015

Design for computer experiments with qualitative and quantitative factors

Xinwei Deng; Ying Hung; C. Devon Lin


Biometrika | 2012

Designs of variable resolution

C. Devon Lin


Canadian Journal of Statistics-revue Canadienne De Statistique | 2013

Replication variance estimation in unequal probability sampling without replacement: One-stage and two-stage

C. Devon Lin; Wilson W. Lu; Keith F. Rust; Randy R. Sitter


Journal of Statistical Planning and Inference | 2012

Creating catalogues of two-level nonregular fractional factorial designs based on the criteria of generalized aberration

C. Devon Lin; Randy R. Sitter; Boxin Tang

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Boxin Tang

Simon Fraser University

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Susanne Morrill

University of British Columbia

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Leslie M. Moore

Los Alamos National Laboratory

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