Estimation of a Bivariate Distribution under Univariate Censoring
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Université d'Ottawa / University of Ottawa
Abstract
We compare four estimators of a bivariate distribution function H when both
components of the data point (X; Y ) are subject to censoring by the same (univariate)
random variable C with distribution G. We use the same simulated data to calculate
each of the four estimators for 5 di erent FGM copulas. Finally we nd the best of
the four estimators, that is the adapted path dependent estimator. We will show that
it is not necessarily a good idea to use all the available information about C and that
our estimator of H can be improved by using a worse estimator of G.
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