黄恒振
副教授，Email: hzhuang@mailbox.gxnu.edu.cn
统计实验设计与数据分析
高等数学、概率论与数理统计、实验设计与建模、抽样调查理论、R语言
3. 广西科技基地和人才专项项目：“新型抗癌药物的合成设计与统计分析研究”，项目负责人(Principle Investigator)，批准编号：2018AD19235，执行期限：2019年09月-2022年08月，在研.
2. 广西自然科学基金青年科学基金项目：“计算机试验及超饱和设计变量选择问题的研究”，项目负责人(Principle Investigator)，批准编号：2018JJB110027，执行期限：2019年01月-2021年12月，在研.
1. 国家自然科学基金青年科学基金项目：“多药物组合试验的最优设计与分析研究”，项目负责人(Principle Investigator)，批准编号：**，执行期限：2018年01月-2020年12月，已结题.
[15]. Yin, C. M. and Huang, H. Z.(2021+). A Method of Constructing Optimal Sliced Uniform Designs under Discrete Discrepancy. Stat, DOI: 10.1002/sta4.388.
[14]. Huang, H. Z.(2021+). Multi-drug Combination Designs with Experiments in silico. Statistics and Its Interface, DOI: 10.4310/20-SII659.
[13]. Li, W. L., Guo, B., Huang, H. Z.and Liu, M. Q. (2021+). Semifoldover Plans for Three-level Orthogonal Arrays with Quantitative Factors. Statistical Papers, DOI: 10.1007/s00362-020-01211-2.
[12]. Huang, H. Z., Yu, H. S., Liu, M. Q. and Wu, D. H. (2021+). Construction of Uniform Designs and Complex-structured Uniform Designs via Partitionable t-designs. Statistica Sinica, DOI: 10.5705/ss.202019.0173.
[11]. Huang, H. Z.(2021). Construction of Component Orthogonal Arrays with any Number of Components. Journal of Statistical Planning and Inference,213, 72-79.
[10].Huang, H. Z.and Chen, X. P. (2021). Compromise Design for Combination Experiment of Two Drugs.Computational Statistics & Data Analysis, 157, 107150.
[9].Huang, H. Z., Lin, D. K. J., Liu, M. Q. and Zhang, Q. Z. (2020). Variable Selection for Kriging in Computer Experiments. Journal of Quality Technology, 52, 40-53.
[8].Huang, H. Z., Fang, H. B., and Tan, M. (2018). Experimental Design for Multi-drug Combination Studies Using Signaling Networks. Biometrics, 74, 538-547.
[7] .Huang, H. Z., Zhou, S. S., and Liu, M. Q.(2017).Acceleration of The Stochastic Search Variable Selection via Componentwise Gibbs Sampler.Metrika,80, 289-308.
[6].Huang, H. Z., Lin, D. K. J., Liu, M. Q.and Yang, J. F. (2016).Computer Experiments with Both Qualitative and Quantitative Variables. Technometrics,58, 495-507.
[5].Chen, H., Huang, H. Z., Lin, D. K. J.and Liu, M. Q. (2016).Uniform Sliced Latin Hypercube Designs.Applied Stochastic Models in Business and Industry,32, 574-584.
[4]. Tan, M., Fang, H. B., Huang, H. Z., and Yang, Y. (2016) Design and Statistical Analysis of Multi-drug Combinations in Preclinical Studies and Clinical Trials. Inbook Statistical Applications from Clinical Trials and Personalized Medicine to Finance and Business Analytics. Page 215-234. Lin, J.,Wang, B.,Hu, X.,Chen, K.,Liu, R. (Eds.) Springer, New York & Switzerland.
[3].Fang, H. B., Huang, H. Z., and Tan, M. (2016). Predicting Multi-drug Inhibition Interactions Based on Signaling Networks and Single Drug Dose-Response Information.Journal of Computational Systems Biology, 2, 101.
[2]. Huang, H. Z., Yang, J. Y. and Liu, M. Q. (2014).Functionally Induced Priors for Componentwise Gibbs Sampler in The Analysis of Supersaturated Designs.Computational Statistics &Data Analysis, 72,1-12.
[1].Huang, H. Z., Yang, J. F. and Liu, M. Q. (2014). Construction of Sliced (Nearly) Orthogonal Latin Hypercube Designs. Journal of Complexity, 30, 355-365.