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A.             Papers:

48. Shan, G. and Wang, W. (2021). Advanced statistical methods and designs for clinical trials for COVID-19. International Journal of Antimicrobial Agents, 57, 106167.���������

47. Yang G., Yang, J. Yang, X., Wang, W. (2020). Optimal two-stage phase II clinical trial with high-safety and effectiveness. Journal of System Science and Mathematical Science, 40(2), 318-326.

46.Yin, H., Wang, W. and Zhang, Z. (2020). Exact tests using binary data in adaptive two or multi-stage designs. Statistical Methods in Medical Research, 29, 2269-2281.�����

45. Wang, W., Yin, H. and Zhang, Z. (2020). On construction of smallest one-sided confidence intervals for the response rate in adaptive two or multi-stage designs. Statistical Methods in Medical Research 29, 1682-1699.

 

44. Yin, H., Wang, W., and Zhang, Z. (2019). Optimal two-stage designs with consideration of response and safety and their correlation. Journal of Beijing University of Technology 45(12), 81-88.

 

43. Yin, H., Wang, W., and Zhang, Z. (2019). On construction of single-arm two-stage designs with consideration of both response and toxicity. Biometrical Journal 61, 1462-1476. R-codes.

 

42. Briggs, K. T., Taraban, M. B., Wang, W. and Yu, Y. B. (2019). Nondestructive quantitative inspection of drug products using benchtop NMR relaxometry�the case of NovoMixR 30. AAPS PharmSciTech 20:189, DOI: 10.1208/s12249-019-1405-0.

 

41. Wang, W. (2018). A �paradox" in confidence interval construction using sufficient statistic. The American Statistician 72, 315-320.

 

40. Yu, Y. B., Taraban, M. B., Wang, W., Briggs, K. (2017). Improving Biopharmaceutical Safety through Verification-based Quality Control. Trends in Biotechnology 35, 1140-1155.

39. Wang, W. (2017). On exact interval estimation for the odds ratio in subject-specific table. Statistics and Probability Letters 129, 360-366. R-code.

38.Shan, G. and Wang, W. (2017). Exact one-sided confidence limits for Cohen's kappa as a measurement of agreement. Statistical Methods in Medical Research, 26, 615-632.

37. Wang, W. (2015). Exact optimal confidence intervals for hypergeometric parameters. Journal of the American Statistical Association 110, 1491-1499. R-code

 

36. Wang, W. and Shan, G. (2015). Exact confidence intervals for the relative risk and the odds ratio. Biometrics 71, 985-995. R-code.

 

35. Zhang, J., Zhang, Z. and Wang, W. (2015).Testing against second-order stochastic dominance of multiple distributions. International Journal of Biomathematics 8(3), 1550040, DOI: 10.1142/S1793524515500400.

 

34. Wang, W. and Peng, J. (2015). A step-up test procedure to find the minimum effective dose. Journal of Biopharmaceutical Statistics 25, 525-538. R-code.

 

33. Wang, W. (2014). An iterative construction of confidence interval for a proportion. Statistica Sinica 24, 1389-1410. Supplementary material. R-code.

 

32. Wang, W. and Zhang, Z. (2014). Asymptotic infimum coverage probability for interval estimation of proportions. Metrika 77, 635-646.

31. Shan, G. and Wang, W. (2013). ExactCIdiff: An R package for computing exact confidence intervals for the difference of two proportions. The R Journal 5/2, 62-70. An R package �ExactCIdiff� is available.

30. Wang, W. (2013). A note on bootstrap confidence intervals for proportions. Statistics and Probability Letters 83, 2699-2702.

29. Wang, W. (2012). An inductive order construction for the difference of two dependent proportions. Statistics and Probability Letters 82, 1623-1628. An R package �ExactCIdiff� is available.

28. Joynera, K., Wang, W. and Y. B. Yu. (2011). The effect of column and eluent fluorination on the retention and separation of non-fluorinated amino acids and proteins by HPLC. Journal of Fluorine Chemistry 132, 114-122.

27. Wang, W. (2010). On construction of the smallest one-sided confidence intervals and its application in identifying the minimum effective dose. Chapter 11 in Frontiers in Computational and Systems Biology, 219-229, Feng, J., Fu, W. and Sun, F. (Eds.), Series: Computational Biology, 15, Springer.

26. Wu, S. S., Wang, W. and Yang, M. C. K. (2010). Interval estimation for drop-the-loser designs. Biometrika 97(2), 405-418.

25. Wang, W. (2010). On construction of the smallest one-sided confidence interval for the difference of two proportions. The Annals of Statistics 38, 1227-1243. An R package �ExactCIdiff� is available.

24. Wang, W. (2010). On hypothesis testing with a partitioned random alternative. SCIENCE CHINA Mathematics 53(4), 927-938.

23. Wu, S. S., Wang, W. and Annis, D. H. (2008). On identification of the number of best treatments using the Newman-Keuls test. Biometrical Journal 50, 861-869.

22. Peng, J, Lee, C. I. C., Davis, K. A. and Wang, W. (2008). Stepwise confidence intervals for monotone dose-response studies. Biometrics 64, 877-885.

21. Wu, S. S. and Wang, W. (2008). A note on step-up test in orthogonal saturated designs. Journal of Statistical Planning and Inference 138, 3149-3156.

20. Wu, S. S. and Wang, W. (2007). Step-up simultaneous tests for identifying active effects in orthogonal saturated designs. The Annals of Statistics 35, 449-463.

19. Wang, W. (2006). Smallest confidence intervals for one binomial proportion.  Journal of Statistical Planning and Inference 136, 4293-4306.

18. Voss, D. T. and Wang, W. (2006). Analysis of orthogonal saturated designs. Chapter 12 in Screening: Methods for Experimentation in Industry, Drug Discovery, and Genetics, 268-286. Dean, A. M. and Lewis, S. (Eds.) Springer Science + Business Media, Inc.

17. Voss, D. T. and Wang, W. (2006). On adaptive testing in orthogonal saturated designs. Statistica Sinica 16, 227-234.

16. Wang, W. and Yu, Y. B. (2004). Algorithmic generation of freely jointed hard sphere chains and properties of their inertial tensors. Journal of Biomolecular Structure and Dynamics 21, 805-811.

15. Wang, W. and Voss, D. T. (2003). On adaptive estimation in orthogonal saturated designs. Statistica Sinica 13, 727-737.

14. Wang, W. and Zhao, L. H. (2003). Nonparametric tests for the mean of a nonnegative population. Journal of Statistical Planning and Inference 110, 75-96.

13. Wang, W. and Voss, D. T. (2001). Control of error rates in adaptive analysis of orthogonal saturated designs. The Annals of Statistics 29, 1058-1065.


12. Wang, W. and Voss, D. T. (2001). On the analysis of nonorthogonal saturated designs using effect sparsity.  Statistics and Applications 3, 177-192.

11. Kinateder, K.J., Voss, D. T., and Wang, W. (2001). Analysis of nearly saturated designs using composite variance estimators.  Proceedings of the Sixth International Conference on Statistics, Combinatorics and Related Areas, December 1999, a special volume of  American Journal of Mathematical and Management Sciences 21, 227-242.

10. Wang, W. and Hwang, J. T. G. (2001). A nearly unbiased test for individual bioequivalence. Journal of Statistical Planning and Inference 99, 41-58.

9.Kinateder, K.J., Voss, D. T. and Wang, W. (2000). Analysis of saturated and super-saturated factorial designs: a review. Advances on Methodological and Applied Aspects of Probability and Statistics: Proceedings of the Indian International Statistical Association 1998 International Conference, 325--347. N. Balakrishnan (Ed.), Newark, New Jersey: Gordon and Breach.

8. Kinateder, K.J., Voss, D. T. and Wang, W. (2000). Exact confidence intervals in analysis of nonorthogonal saturated designs. Proceedings of the 1997 International Conference on Statistical Inference, Combinatorics and Related Areas, a special volume of American Journal of Mathematical and Management Sciences 20, 71-84. S. Mishra (Ed.).

7. Wang, W. (1999). On testing of individual bioequivalence. Journal of the American Statistical Association 94, 880-887.

6. Yu, Y. B. and Wang, W. (1999). Determinant of the inertial tensor and rotational entropy of random polymers. The Journal of Physical Chemistry B 103(36), 7676-7680.

5. Wang, W., Hwang, J. T. G. and DasGupta, A. (1999). Multivariate statistical tests for bioequivalence. Biometrika 86, 395-402.

4. Voss, D. T. and Wang, W. (1999). Simultaneous confidence intervals in the analysis of orthogonal saturated designs. Journal of Statistical Planning and Inference 81, 383-392.

3. Wang, W. (1999). On equivalence of two variances of a bivariate normal vector. Journal of Statistical Planning and Inference 81, 279-292.

2. Wang, W. (1997). Optimal unbiased tests for bioequivalence in intra-subject variability. Journal of the American Statistical Association 92, 1163-1170.

1. Hwang, J. T. G. and Wang, W. (1997). The validity of the test of individual equivalence ratios. Biometrika 84, 893-900.
 

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