
{"id":71,"date":"2019-04-11T11:54:33","date_gmt":"2019-04-11T15:54:33","guid":{"rendered":"http:\/\/pages.charlotte.edu\/zzhang\/?page_id=71"},"modified":"2019-04-11T14:20:51","modified_gmt":"2019-04-11T18:20:51","slug":"papers","status":"publish","type":"page","link":"https:\/\/pages.charlotte.edu\/zzhang\/papers\/","title":{"rendered":"Selected Articles"},"content":{"rendered":"<ul>\n<li><em><strong>Estimation of population size in entropic perspective<\/strong><\/em>. Communications in Statistics &#8211; Theory and Methods, with Chen Chen and Jialin Zhang, 2018.<\/li>\n<li><strong><em>Asymptotic normality for plug-in estimators of diversity indices on countable alphabets<\/em><\/strong>. Journal of Nonparametric Statistics, with M. Grabchak, 30(3), 2018.<\/li>\n<li><em><strong>Normal laws for two entropy estimators on infinite alphabets<\/strong><\/em>. Entropy, with C. Chen, M. Grabchak, A. Stewart, and J. Zhang, 20(5), 371, 2018.<\/li>\n<li><em><strong>Entropic moments and domains of attraction on countable alphabets<\/strong><\/em>. Mathematical Methods of Statistics, with S. Molchanov and L. Zheng, 27(1), 60-70, 2018.<\/li>\n<li><em><strong>Domains of attraction on countable alphabets<\/strong><\/em>. Bernoulli Journal, 24(2), 873-894, 2018.<\/li>\n<li><strong>On normal law conditions for Turing&#8217;s formula<\/strong>. Wiley StatsRef: Statistics Reference Online, 2018.<\/li>\n<li><em><strong>Asymptotic properties of Turing&#8217;s formula in relative error<\/strong><\/em>. Machine Learning, with M. Grabchak, 106, 1771-1785, 2017.<\/li>\n<li><em><strong>Authorship attribution using diversity profiles<\/strong><\/em>. Journal of Quantitative Linguistics, with M. Grabchak and L. Cao, DOI: 10.1080\/09296174.2017.1343268, 2017.<\/li>\n<li><em><strong>The generalized Simpson&#8217;s entropy is a measure of biodiversity.<\/strong><\/em> PLOS ONE, with M. Grabchak, E. Marcon, G. Lang, 2017.<\/li>\n<li><em><strong>Entropic representation and estimation of diversity indices<\/strong><\/em>. Journal of Nonparametric Statistics, with M. Grabchak, 28(3), 563-575, 2016.<\/li>\n<li><em><strong>A mutual information estimator with exponentially decaying bias<\/strong><\/em>. Statistical Applications in Genetics and Molecular Biology, with L. Zheng, 14(3), 243-252, 2015.<\/li>\n<li><em><strong>Nonparametric estimation of Kullback-Leibler divergence<\/strong><\/em>. Neural Computation, with M. Grabchak, 26(11), 2570-2593, 2014.<\/li>\n<li><em><strong>Authorship attribution using entropy<\/strong><\/em>. Journal of Quantitative Linguistics, with M. Grabchak and D.T. Zhang, , 20(4), 301-313, 2013.<\/li>\n<li><em><strong>Bias adjustment for a nonparametric entropy estimator<\/strong><\/em>. Entropy, with M. Grabchak, 15 (6), 1999-2011, 2013.<\/li>\n<li><em><strong>Asymptotic normality of an entropy estimator with exponentially decaying bias<\/strong><\/em>. IEEE Transactions on Information Theory, 59(1), 504-508, 2013.<\/li>\n<li><em><strong>A multivariate normal law for Turing&#8217;s formulae<\/strong><\/em>. Sankhya, 75-A (1), pp. 51-73, 2013.<\/li>\n<li><em><strong>Entropy estimation in Turing&#8217;s perspective<\/strong><\/em>. Neural Computation, 24(5), 1368-1389, 2012.<\/li>\n<li><em><strong>A normal law for the plug-in estimator of entropy<\/strong><\/em>. IEEE Transactions on Information Theory, with X. Zhang, 58(5), 2745-2747, 2012.<\/li>\n<li><em><strong>Shakespearean sonnets versus Shakespearean Canon<\/strong><\/em>, with K.T. Zhang. Journal of Quantitative Linguistics, 17(2), 81-93, 2010.<\/li>\n<li><em><strong>Re-parameterization of multinomial distribution and diversity indices<\/strong><\/em>. Journal of Statistical Planning and Inference, with J. Zhou, 140 (7), pp. 1731-1738, 2010.<\/li>\n<li><em><strong>Asymptotic normality of a nonparametric estimator of sample coverage<\/strong><\/em>. Annals of Statistics, with C.-H. Zhang, 37(5A), 2582-2595, 2009.<\/li>\n<li><em><strong>A nonlinear extrapolation of inflow and infiltration behavior under heavy storms<\/strong><\/em>. Journal of Hydrologic Engineering, ASCE, 13(12), 1125-1132, 2008.<\/li>\n<li><em><strong>A sufficient normality condition for Turing&#8217;s formula<\/strong><\/em>. Journal of Nonparametric Statistics, with H. Huang, 20(5), 431-446, 2008.<\/li>\n<li><em><strong>Turing&#8217;s Formula Revisited<\/strong><\/em>. Journal of Quantitative Linguistics, with H. Huang, 4(2), 222-241, 2007.<\/li>\n<li><em><strong>Estimating rain derived inflow and infiltration for rainfalls of varying characteristics<\/strong><\/em>. Journal of Hydraulic Engineering, ASCE}, 133(1), 89-105, 2007.<\/li>\n<li><em><strong>Flow data, inflow\/infiltration ratio and autoregressive error models<\/strong><\/em>. Journal of Environmental Engineering, ASCE, 131(3), 343-349, 2005.<\/li>\n<li><em><strong>A minimum distance estimation approach to the two-sample location-scale problem<\/strong><\/em>. Lifetime Data Analysis, with Q. Yu, 8(3), 289-305, 2002.<\/li>\n<li><em><strong>On robust estimation of effect size under semi-parametric models<\/strong><\/em>. Psychometrika, with N. Schoeps, 62(2), 201-214, 1997.<\/li>\n<li><em><strong>A simple quantile approach to the two-sample problem under a location-scale model with random right censorship<\/strong><\/em>. Journal of Nonparametric Statistics, with G. Li, 6, 323-335, 1996.<\/li>\n<li><em><strong>Weighted combination of Wilcoxon tests with interlaboratory lifetime data<\/strong><\/em>. Sankhya, 58-A (2), 311-327, 1996.<\/li>\n<li><em><strong>Combining Wilcoxon tests with censored data: an application to well water contamination<\/strong><\/em>.\u00a0 Environmetrics, with L.R. Korn, E.A. Murphy, 5 (4), 463-472, 1994.<\/li>\n<li><em><strong>On improving omnibus tests in Meta-analysis using vote-counts<\/strong><\/em>. Communications in Statistics &#8211; Simulation and Computation, 23(3), 803-812, 1994.<\/li>\n<li><em><strong>A spectral form of dispersion model in block designs with arbitrarily unequal block sizes<\/strong><\/em>. Statistics and Probability Letters, 15(4), 313-319, 1992.<\/li>\n<li><em><strong>Recovery tests in BIBDs with very small degrees of freedom for interblock errors<\/strong><\/em>. Statistics and Probability Letters, 15(3), 197-202, 1992.<\/li>\n<li><em><strong>The robustness of ANOVA with respect to interactions in some orthogonal block designs<\/strong><\/em>. Communications in Statistics &#8211; Theory and Methods, 21(1), 233-240, 1992.<\/li>\n<li><em><strong>Recovery of interblock information in BIBDs with interaction<\/strong><\/em>. Journal of Statistical Planning and Inference, with Arthur Cohen, 31(3), 373-386, 1992.<\/li>\n<\/ul>\n","protected":false},"excerpt":{"rendered":"<p>Estimation of population size in entropic perspective. Communications in Statistics &#8211; Theory and Methods, with Chen Chen and Jialin Zhang, 2018. Asymptotic normality for plug-in estimators of diversity indices on countable alphabets. Journal of Nonparametric Statistics, with M. Grabchak, 30(3), 2018. Normal laws for two entropy estimators on infinite alphabets. Entropy, with C. Chen, M. [&hellip;]<\/p>\n","protected":false},"author":2990,"featured_media":0,"parent":0,"menu_order":0,"comment_status":"closed","ping_status":"closed","template":"","meta":{"footnotes":""},"class_list":["post-71","page","type-page","status-publish","hentry"],"_links":{"self":[{"href":"https:\/\/pages.charlotte.edu\/zzhang\/wp-json\/wp\/v2\/pages\/71","targetHints":{"allow":["GET"]}}],"collection":[{"href":"https:\/\/pages.charlotte.edu\/zzhang\/wp-json\/wp\/v2\/pages"}],"about":[{"href":"https:\/\/pages.charlotte.edu\/zzhang\/wp-json\/wp\/v2\/types\/page"}],"author":[{"embeddable":true,"href":"https:\/\/pages.charlotte.edu\/zzhang\/wp-json\/wp\/v2\/users\/2990"}],"replies":[{"embeddable":true,"href":"https:\/\/pages.charlotte.edu\/zzhang\/wp-json\/wp\/v2\/comments?post=71"}],"version-history":[{"count":9,"href":"https:\/\/pages.charlotte.edu\/zzhang\/wp-json\/wp\/v2\/pages\/71\/revisions"}],"predecessor-version":[{"id":103,"href":"https:\/\/pages.charlotte.edu\/zzhang\/wp-json\/wp\/v2\/pages\/71\/revisions\/103"}],"wp:attachment":[{"href":"https:\/\/pages.charlotte.edu\/zzhang\/wp-json\/wp\/v2\/media?parent=71"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}