Publications:

l Liangwei Qi,Jingke Zhang,ZongFeng Qi,Lu KongandYu Tang, Measurement and evaluation method of radar anti-jamming effectiveness based on principal component analysis and machine learning,EURASIP Journal on Wireless Communications and Networking, 58 (2023).https://doi.org/10.1186/s13638-023-02262-3

lJingke Zhang,Beibei Fan,Umer DarazandYu Tang,Three-level saturated orthogonal arrays with lessβ-wordlength pattern, Communications in Statistics-Theory and Methods, 2023.https://doi.org/10.1080/03610926.2023.2209680

l Qianyi Huang,Liangwei Qi,Jingke ZhangandYu Tang, Sequential experiment design method based on uniformity and distortion of responses,Acta Mathematicae Applicatae Sinica, English Series, 39(2023),778-790.https://doi.org/10.1007/s10255-023-1065-4

l E Chen andYu Tang, Uniformity of saturated orthogonal arrays,Journal of Statistical Planning and Inference,216(2022), 174-181.https://doi.org/10.1016/j.jspi.2021.06.002

l Umer Daraz,E ChenandYu Tang, Supersaturated designs with less β-aberration, Communications in Statistics-Theory and Methods, 2022.https://doi.org/10.1080/03610926.2022.2150828

lYu Tangand Hongquan Xu, Wordlength enumerator for fractional factorial designs, Annals of Statistics, 49 (2021):255-271.https://doi.org/10.1214/20-AOS1955

l Liangwei QiandYu Tang, Direct construction of three-level designs with less β –aberration,Communication in Statistics- Theory and Methods51 (2021): 8598-8616. https://doi.org/10.1080/03610926.2021.1900869

lE. Chen,ZongFeng QiandYu Tang, Lower bound and construction of mixed-level locating arrays, Communications in Statistics-Theory and Methods, 50 (2020), 4606-4616.https://doi.org/10.1080/03610926.2020.1722841

[24] W. Sheng, X. Li and Y. Tang (2014+), Some properties of $\beta$-wordlength pattern for four-level designs, Acta Mathematica Sinica, accepted.
[23] C. Shi, Y. Tang and J. Yin (2014), Optimum mixed level detecting arrays, The Annals of Statistics, 42, 1546--1563.
[22] Y. Tang and H. Xu (2014), Permuting regular fractional factorial designs for screening quantitative factors, Biometrika, 101, 333--350.
[21] G. Xu, J. Zhang and Y. Tang (2014), Level permutation method for constructing uniform designs under the wrap-around L-2-discrepancy, Journal of Complexity, 30, 46--53.
[20] Y. Cai, J. Huang, Y. Tang and G. Zhou (2014), A simulation method for finite non-stationary time series, Journal of Statistical Computation and Simulation 84, 1563--1579.
[19] Y. Tang and H. Xu (2013), An effective construction method for multi-level uniform designs, Journal of Statistical Planning and Inference, 143, 1583--1589.
[18] Y. Tang, H. Xu and D. K. J. Lin (2012), Uniform fractional factorial designs, The Annals of Statistics, 40, 891--907.
[17] C. Shi, Y. Tang and J. X. Yin (2012), The equivalence between optimal detecting arrays and super-simple OAs, Designs, Codes and Cryptography, 62, 131--142.
[16] Y. Tang, C. J. Colbourn and J. X. Yin (2012), Optimal locating arrays and their constructions, Journal of Statistical Theory and Practice, 6, 20--29.
[15] C. Shi, Y. Tang and J. X. Yin (2012), Optimal locating arrays for at most two faults, Science in China (A), 55, 197--206.
[14] Y. Tang and J. X. Yin (2011), Detecting arrays and their optimality, Acta Mathematica Sinica, 27, 2309--2318.
[13] T. Y. Sun and Y. Tang (2010), Optimal efficiency balanced designs and their constructions, Journal of Statistical Planning and Inference, 140, 2771--2777.
[12] Y. Y. Wang and Y. Tang (2009), Measure of uniformity of points distributed in a general convex polyhedron, Acta Mathematicae Applicatae Sinica (Chinese Series), 32, 849--857.
[11] J. X. Yin and Y. Tang (2008), A new combinatorial approach to the construction of constant composition codes, Science in China (A), 51, 416--426.
[10] K. T. Fang, Y. Tang and J. X. Yin (2008), Lower bounds of various criteria in experimental designs, Journal of Statistical Planning and Inference, 138, 184--195.
[9] Y. Tang, M. Y. Ai, G. N. Ge and K. T. Fang (2007), Optimal mixed-level supersaturated designs and a new class of combinatorial designs, Journal of Statistical Planning and Inference, 137, 2294--2301.
[8] C. M. Wang, Y. Tang and P. Danziger (2007), Resolvable modified group divisible designs with block size three, Journal of Combinatorial Design, 15, 2--14.
[7] K. T. Fang, Y. Tang and J. X. Yin (2006), Resolvable partially pairwise balanced designs and their applications in computer experiments, Utilitas Mathematica, 70, 141--157.
[6] K. T. Fang, D. Maringer, Y. Tang and P. Winker (2006), Lower bounds and stochastic optimization algorithms for uniform designs with three or four levels, Mathematics of Computation, 75, 859--878.
[5] K. T. Fang, Y. Tang and J. X. Yin (2005), Lower bounds for wrap-around $L_2$-discrepancy and constructions of symmetrical uniform designs, Journal of Complexity, 21, 757--771.
[4] H. Cao and Y. Tang (2004), On Kirkman packing designs KPD$(\3,4\,v)$, Discrete Mathematics, 279, 121--133.
[3] K. T. Fang, X. Lu, Y. Tang and J. X. Yin (2004), Constructions of uniform designs by using resolvable packings and coverings, Discrete Mathematics, 274, 25--40.
[2] Y. Tang, Y. Z. Liang and K. T. Fang (2003), Data mining in Chemometrics: sub-structures learning via peak combinations searching in mass spectra, Journal of Data Science, 1, 481--496.
[1] Y. Tang and J. X. Yin (2002), The combinatorial construction for a class of optimal optical orthogonal codes, Science in China (A), 32, 31--38.

Invited Talks:

[14] Permuting Regular Fractional Factorial Designs for Screening Quantitative Factors, The 10th Conference , October 17-20, 2014, Jinan, Shandong, China.

[13] Some Existence Results on Locating and Detecting Arrays, Australian Statistical Conference in Conjunction with the Institute of Mathematical Statistics Annual Meeting, July 7-10, 2014, Sydney.

[12] Permuting Fractional Factorial Designs for Screening Quantitative Factors, 29th European Meeting Of Statisticians, July 20-25, 2013, Budapest, Hungary.

[11] Designs for Experiments with Quantitative Factors, 2012 Symposium on Experimental Design and its Application International Symposium on Uniform Design, October 19-21, 2012, Wuhan, Hubei, China.

[10] Fractional Factorial Uniform Designs, 2011 National Symposium on Experimental Design, November 18-20, 2011, Shanghai, China.

[9] Fractional Factorial Uniform Designs, 2011 Jiangsu Provincial Conference on Probability and Statistics, October 21-23, 2011, Suzhou, China.
[8] Locating and Detecting Arrays and Their Constructions, International Conference on Design of Experiments, May 10-13, 2011, Memphis, USA.

[7] Uniform Designs and Their Constructions on Convex Polyhedron, 2009 International Symposium on Uniform Design, July 13-17, 2009, Xian, Shaanxi, China.

[6] Introduction to Uniform Design and Its Construction, 2005 Jiangsu Provincial Conference on Probability and Statistics, November 17-19, 2005, Huaiyin, Jiangsu, China.
[5] Uniform Design Searching by Optimization, 2005 International Symposium on Uniform Design, August 19-22, 2005, Jishou, Hunan, China.
[4] Construction of Uniform Designs Using Combinatorial Optimization, International Conference on Graph theory and combinatorics The Third Cross-Strait Symposium on Graph Theory and Combinatorics, June 25-30, 2005, Jinhua, Zhejiang, China.
[3] Some Thoughts on Block Design Searching, The Fifth International Conference on Combinatorial Theory, May 14-18, 2005, Shanghai, China.
[2] Combinatorial Properties of Uniform Designs, Symposium on Combinatorial Design and its Applications, December 4-6, 2004, Suzhou, China.
[1] Constructions for Uniform Designs under Wrap-around Discrepancy, 2003 Symposium on Uniform Design, November 3-5, 2003, Shenzhen, China.