A. Lago, J. C. Pardo Fernández, J. de Uña Álvarez

In this talk, k-sample versions of the Kolmogorov-Smirnov and Cramér-von Mises tests are proposed for data subject to left truncation and right censoring. Their asymptotic behaviour under the null and alternative hypotheses is studied and a bootstrap resampling plan is proposed to approximate the null distribution of the new tests. The performance of such a method is studied via Monte Carlo. The power of the tests with finite sample sizes is addressed in a simulation study, where the classical log-rank test is also considered. The relative performance of the three tests will be discussed. An illustration with a real dataset regarding unemployment times will also be commented.

Keywords: Censoring, Cramér-von Mises, k-sample problem, Kolmogorov-Smirnov, truncation

Scheduled

Nonparametric Statistics: Nonparametric Test
June 13, 2025  11:00 AM
MR 1


Other papers in the same session

A kernel-based goodness-of-fit test for regression models

M. Vidal García, I. Van Keilegom, R. Crujeiras, W. González Manteiga

Nonparametric model check for cure rate quantile regression

M. Conde-Amboage, W. González-Manteiga, C. A. Sánchez-Sellero

Sobre la unicidad del conjunto de $k$-medias

L. A. Rodríguez Ramírez, J. Cárcamo, A. Cuevas González

Testing a parametric circular regression function with spatially correlated data

A. Meilán Vila, M. Francisco Fernandez, R. M. Crujeiras Casais


Cookie policy

We use cookies in order to be able to identify and authenticate you on the website. They are necessary for the correct functioning of it, and therefore they can not be disabled. If you continue browsing the website, you are agreeing with their acceptance, as well as our Privacy Policy.

Additionally, we use Google Analytics in order to analyze the website traffic. They also use cookies and you can accept or refuse them with the buttons below.

You can read more details about our Cookie Policy and our Privacy Policy.