@article {1460,
	title = {Baker- Lin-Huang Type Bivariate Distributions Based on Order Statistics},
	journal = {Communications in Statistics - Theory and Methods},
	volume = {43},
	year = {2014},
	pages = {1992-2006},
	abstract = {<p>Baker (2008) introduced a new class of bivariate distributions based on distributions of order statistics from two independent samples of size n. Lin and Huang (2010) discovered an important property of Baker{\textquoteright}s distribution and showed that the Pearson{\textquoteright}s correlation coefficient for this distribution converges to maximum attainable value, i.e., the correlation coefficient of the Fr{\'e}chet upper bound, as n increases to infinity. Bairamov and Bayramoglu (2013) investigated a new class of bivariate distributions constructed by using Baker{\textquoteright}s model and distributions of order statistics from dependent random variables, allowing higher correlation than that of Baker{\textquoteright}s distribution. In this article, a new class of Baker{\textquoteright}s type bivariate distributions with high correlation are constructed based on distributions of order statistics by using an arbitrary continuous copula instead of the product copula.</p>},
	doi = {10.1080/03610926.2013.775301},
	url = {https://doi.org/10.1080/03610926.2013.775301},
	author = {K{\"o}n{\"u}l Bayramo{\u g}lu Kavlak and I. Bayramoglu (Bairamov)}
}
