World's Best Scientists 2026 revealed!

Overview

Hongquan Xu is affiliated with the University of California, Los Angeles in the United States. Their research spans multiple disciplines, primarily focusing on areas within computer science, decision sciences, and engineering.

Their main fields of study include:

  • Computer Science
  • Decision Sciences
  • Engineering

Within these fields, Xu works extensively in several subfields, such as:

  • Computational Theory and Mathematics
  • Management Science and Operations Research
  • Biomedical Engineering
  • Electrical and Electronic Engineering
  • Statistics, Probability and Uncertainty

Their research covers key topics including:

  • Optimal Experimental Design Methods
  • Advanced Multi-Objective Optimization Algorithms
  • Nanopore and Nanochannel Transport Studies
  • Probabilistic and Robust Engineering Design
  • Fuel Cells and Related Materials
  • Electrostatics and Colloid Interactions
  • Viral Infectious Diseases and Gene Expression in Insects

Recent papers by Hongquan Xu demonstrate a focus on nanotechnology, biosensing, and experimental design methodologies. These include:

  • Towards explicit regulating-ion-transport: nanochannels with only function-elements at outer-surface (2021) published in Nature Communications
  • Regional and functional division of functional elements of solid-state nanochannels for enhanced sensitivity and specificity of biosensing in complex matrices (2021) published in Nature Protocols
  • A Component-Position Model, Analysis and Design for Order-of-Addition Experiments (2020) published in Technometrics
  • On Design Orthogonality, Maximin Distance, and Projection Uniformity for Computer Experiments (2020) published in Journal of the American Statistical Association
  • Orthogonal subsampling for big data linear regression (2021) published in The Annals of Applied Statistics

Hongquan Xu frequently publishes in several venues including:

  • Analytical Chemistry
  • Journal of the American Statistical Association
  • Statistica Sinica
  • Advanced Therapeutics
  • Journal of the Royal Statistical Society Series B (Statistical Methodology)

Collaborations have been a prominent part of Xu's research activities. Frequent coauthors include:

  • Pengcheng Gao
  • Fan Xia
  • Qun Ma
  • Qiujiao Du
  • Weng Kee Wong

Best Publications

  • Generalized minimum aberration for asymmetrical fractional factorial designs

    Hongquan Xu;C. F. J. Wu

  • Minimum moment aberration for nonregular designs and supersaturated designs

    Hongquan Xu

  • An Algorithm for Constructing Orthogonal and Nearly Orthogonal Arrays with Mixed Levels and Small Runs

    Hongquan Xu

  • Analysis of supersaturated designs via the Dantzig selector

    Frederick K.H. Phoa;Yu-Hui Pan;Hongquan Xu

  • Recent developments in nonregular fractional factorial designs

    Hongquan Xu;Frederick K. H. Phoa;Weng Kee Wong

  • Application of fractional factorial designs to study drug combinations

    Jessica Jaynes;Xianting Ding;Hongquan Xu;Weng Kee Wong

  • Construction of optimal multi-level supersaturated designs

    Hongquan Xu;C. F. J. Wu

  • A catalogue of three-level regular fractional factorial designs

    Hongquan Xu

  • Optimal Projective Three-Level Designs for Factor Screening and Interaction Detection

    Hongquan Xu;Shao-Wei Cheng;C.F.J Wu

  • A system of high-dimensional, efficient, long-cycle and portable uniform random number generators

    Lih-Yuan Deng;Hongquan Xu

  • Uniform fractional factorial designs

    Yu Tang;Hongquan Xu;Dennis K. J. Lin

  • Space-Filling Fractional Factorial Designs

    Yong-Dao Zhou;Hongquan Xu

  • Algorithmic Construction of Efficient Fractional Factorial Designs With Large Run Sizes

    Hongquan Xu

  • Moment aberration projection for nonregular fractional factorial designs

    Hongquan Xu;Lih-Yuan Deng

  • Uniform projection designs

    Fasheng Sun;Yaping Wang;Hongquan Xu

  • COMBINING TWO-LEVEL AND THREE-LEVEL ORTHOGONAL ARRAYS FOR FACTOR SCREENING AND RESPONSE SURFACE EXPLORATION

    Hongquan Xu;Jessica Jaynes;Xianting Ding

  • Space-filling properties of good lattice point sets

    Yongdao Zhou;Hongquan Xu

  • Optimal maximin $L_{1}$-distance Latin hypercube designs based on good lattice point designs

    Lin Wang;Qian Xiao;Hongquan Xu

  • An effective construction method for multi-level uniform designs

    Yu Tang;Hongquan Xu

  • Permuting regular fractional factorial designs for screening quantitative factors

    Yu Tang;Hongquan Xu

Frequent Co-Authors

Steven Shoptaw
Steven Shoptaw University of California, Los Angeles
Rahul Mukerjee
Rahul Mukerjee Indian Institute of Management Calcutta
Ching-Shui Cheng
Ching-Shui Cheng University of California, Berkeley
Dennis K. J. Lin
Dennis K. J. Lin Purdue University West Lafayette
Ren Sun
Ren Sun University of California, Los Angeles
Arjan W. Griffioen
Arjan W. Griffioen University of Amsterdam

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