World's Best Scientists 2026 revealed!
Zheng-Hai Huang

Zheng-Hai Huang

D-Index & Metrics

Mathematics

D-Index
32
Citations
3471
World Ranking
3241
National Ranking
161

Overview

Zheng-Hai Huang is affiliated with Tianjin University in China and has contributed extensively to research in the fields of Computer Science and Mathematics. Their work primarily focuses on computational theory, numerical analysis, and advanced optimization techniques with a specialization in tensor-related problems and variational inequalities.

The main fields of study for Zheng-Hai Huang include:

  • Computer Science (55 publications)
  • Mathematics (48 publications)

Within these domains, their research covers several specialized subfields:

  • Computational Theory and Mathematics (35 publications)
  • Computational Mathematics (29 publications)
  • Computational Mechanics (16 publications)
  • Numerical Analysis (14 publications)
  • Computer Vision and Pattern Recognition (10 publications)

The main research topics addressed by Zheng-Hai Huang include:

  • Tensor decomposition and applications (58 publications)
  • Matrix Theory and Algorithms (38 publications)
  • Sparse and Compressive Sensing Techniques (30 publications)
  • Advanced Optimization Algorithms Research (26 publications)
  • Contact Mechanics and Variational Inequalities (16 publications)
  • Optimization and Variational Analysis (14 publications)
  • Blind Source Separation Techniques (14 publications)

Among recent papers authored or coauthored by Zheng-Hai Huang are:

  • A fixed point iterative method for tensor complementarity problems with the implicit Z-tensors, 2022, Journal of Global Optimization
  • Bounds of the solution set of the tensor complementarity problem, 2021, Optimization Letters
  • T-positive semidefiniteness of third-order symmetric tensors and T-semidefinite programming, 2020, Computational Optimization and Applications
  • Nonemptiness and Compactness of Solution Sets to Generalized Polynomial Complementarity Problems, 2020, Journal of Optimization Theory and Applications
  • A Note on the Nonemptiness and Compactness of Solution Sets of Weakly Homogeneous Variational Inequalities, 2020, SIAM Journal on Optimization

Frequent coauthors collaborating with Zheng-Hai Huang include:

  • Meng-Meng Zheng (10 coauthored papers)
  • Kaixin Gao (10 coauthored papers)
  • Yong Wang (7 coauthored papers)
  • Zidong Wang (4 coauthored papers)
  • Dachuan Xu (4 coauthored papers)

Publication venues where Zheng-Hai Huang has appeared frequently include:

  • Journal of Optimization Theory and Applications (8 publications)
  • arXiv (Cornell University) (7 publications)
  • Optimization Letters (4 publications)
  • Computational Optimization and Applications (3 publications)
  • Journal of Global Optimization (3 publications)

Best Publications

  • On determinants and eigenvalue theory of tensors

    Shenglong Hu;Zheng-Hai Huang;Chen Ling;Liqun Qi

  • Formulating an n-person noncooperative game as a tensor complementarity problem

    Zheng-Hai Huang;Liqun Qi

  • Global Uniqueness and Solvability for Tensor Complementarity Problems

    Xue-Li Bai;Zheng-Hai Huang;Yong Wang

  • Smoothing algorithms for complementarity problems over symmetric cones

    Zheng-Hai Huang;Tie Ni

  • A note on absolute value equations

    Sheng-Long Hu;Zheng-Hai Huang

  • Tensor Complementarity Problems—Part I: Basic Theory

    Zheng-Hai Huang;Liqun Qi;Liqun Qi

  • Predictor-Corrector Smoothing Newton Method, Based on a New Smoothing Function, for Solving the Nonlinear Complementarity Problem with a P0 Function

    Z.H. Huang;J. Han;Z. Chen

  • Finding the Spectral Radius of a Nonnegative Tensor

    Shenglong Hu;Zheng-Hai Huang;Liqun Qi

  • Sub-quadratic convergence of a smoothing Newton algorithm for the P 0 – and monotone LCP

    Zheng-Hai Huang;Liqun Qi;Defeng Sun

  • Face recognition based on pixel-level and feature-level fusion of the top-level’s wavelet sub-bands

    Zheng-Hai Huang;Wen-Juan Li;Jun Wang;Jun Wang;Ting Zhang

  • Strictly nonnegative tensors and nonnegative tensor partition

    ShengLong L. Hu;ZhengHai H. Huang;Liqun Qi

  • A generalized Newton method for absolute value equations associated with second order cones

    Sheng-Long Hu;Zheng-Hai Huang;Qiong Zhang

  • Exceptionally regular tensors and tensor complementarity problems

    Yong Wang;Zheng-Hai Huang;Xue-Li Bai

  • Tensor Complementarity Problems—Part III: Applications

    Zheng Hai Huang;Liqun Qi;Liqun Qi

  • Tensor Complementarity Problems—Part II: Solution Methods

    Liqun Qi;Liqun Qi;Zheng Hai Huang

  • The non-interior continuation methods for solving the P 0 function nonlinear complementarity problem

    Zhenghai Huang;Jiye Han;Dachuan Xu;Liping Zhang

  • Restricted $p$ -Isometry Properties of Nonconvex Matrix Recovery

    Min Zhang;Zheng-Hai Huang;Ying Zhang

  • Global Uniqueness and Solvability of Tensor Variational Inequalities

    Yong Wang;Zheng Hai Huang;Liqun Qi

  • A Fixed Point Iterative Method for Low $n$ -Rank Tensor Pursuit

    Lei Yang;Zheng-Hai Huang;Xianjun Shi

  • Copositivity Detection of Tensors: Theory and Algorithm

    Haibin Chen;Zheng-Hai Huang;Liqun Qi

  • Convergence of a smoothing algorithm for symmetric cone complementarity problems with a nonmonotone line search

    ZhengHai Huang;ShengLong Hu;JiYe Han

Frequent Co-Authors

Liqun Qi
Liqun Qi Hong Kong Polytechnic University
Shu-Cherng Fang
Shu-Cherng Fang North Carolina State University
Zhiming Li
Zhiming Li Central South University
Defeng Sun
Defeng Sun Hong Kong Polytechnic University
Min Wang
Min Wang Qingdao University
Jing-Dong J. Han
Jing-Dong J. Han Peking University
Lei Chen
Lei Chen Hong Kong University of Science and Technology

If you think any of the details on this page are incorrect, let us know.

Report an issue

We appreciate your kind effort to assist us to improve this page, it would be helpful providing us with as much detail as possible in the text box below:

Related Online Degrees & Career Pathways

Pursuing a Mathematics degree in the USA can open doors to various online degrees and career options. Many students consider complementing their math background with an MBA, especially programs that allow you to can you transfer credits into an mba program, making the transition easier and more affordable.

For those interested in the growing field of business intelligence and technology, a masters data analytics offers excellent career opportunities. It pairs well with math skills, enhancing data interpretation and decision-making abilities.

Choosing the right MBA program can be challenging, but options exist for students searching for the easiest mba program to get into. These programs provide a more accessible gateway to business education while maintaining quality.

Similarly, the easiest mba program options online cater to those balancing work, study, and life commitments. Selecting the right program can accelerate your career growth post-mathematics degree.

Best Scientists Citing Zheng-Hai Huang

Trending Scientists

Recently Published Articles