Please use this identifier to cite or link to this item: http://hdl.handle.net/2445/54224
Title: Anàlisi de la supervivència per dades censurades
Author: Bofill Roig, Marta
Director/Tutor: Julià de Ferran, Olga
Keywords: Mètodes estadístics
Treballs de fi de grau
Anàlisi de supervivència (Biometria)
Statistical methods
Bachelor's theses
Survival analysis (Biometry)
Issue Date: 27-Jan-2014
Abstract: This work tries to introduce us in the survival analysis for censured information. Survival analysis born with the intention of analyzing information that represent the duration between two events. With him we will want to explain the evolution throughout the time of an event. We will define the time zero, from which the durations measure up, and the time of the event of interest, that is to say, the moment in the one that produces to himself the event that we are studying. Examples where this type of study is applied are: demographic studies, industrial applications to prove the electronic reliability of components, epidemiology or clinical tests. In this work we will centre on the latter area, since there will be applied the concepts introduced to two real true databases of clinical tests. We will begin the work defining the basic concepts that will be the functions that are in use for the survival analysis. In the chapter 2 we will introduce the concept of censoring and truncation, two characteristics of the information in this type of studies. In the chapter 3 we will present the non-parametric estimators for the survival analysis: the Kaplan-Meier’s estimator for the survival function and the Nelson-Aalen’s estimator for the hazard function, principally. Also, the properties of these. Finally, in the chapter 4, they will present the tests of hypothesis for the comparison of two or populations.
Note: Treballs Finals de Grau de Matemàtiques, Facultat de Matemàtiques, Universitat de Barcelona, Any: 2014, Director: Olga Julià de Ferran
URI: http://hdl.handle.net/2445/54224
Appears in Collections:Treballs Finals de Grau (TFG) - Matemàtiques

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