Methods to Analyse Time-to-Event Data: The Kaplan-Meier Survival Curve

Studies performed in the field of oxidative medicine and cellular longevity frequently focus on the association between biomarkers of cellular and molecular mechanisms of oxidative stress as well as of aging, immune function, and vascular biology with specific time to event data, such as mortality a...

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Main Authors: Graziella D’Arrigo, Daniela Leonardis, Samar Abd ElHafeez, Maria Fusaro, Giovanni Tripepi, Stefanos Roumeliotis
Format: Article
Language:English
Published: Hindawi Limited 2021-01-01
Series:Oxidative Medicine and Cellular Longevity
Online Access:http://dx.doi.org/10.1155/2021/2290120
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spelling doaj-ab9bb3e34f164583a623b15cc4ccf1a82021-10-04T01:58:15ZengHindawi LimitedOxidative Medicine and Cellular Longevity1942-09942021-01-01202110.1155/2021/2290120Methods to Analyse Time-to-Event Data: The Kaplan-Meier Survival CurveGraziella D’Arrigo0Daniela Leonardis1Samar Abd ElHafeez2Maria Fusaro3Giovanni Tripepi4Stefanos Roumeliotis5Institute of Clinical Physiology (IFC-CNR)Institute of Clinical Physiology (IFC-CNR)Epidemiology DepartmentNational Research Council (CNR)–Institute of Clinical Physiology (IFC)Institute of Clinical Physiology (IFC-CNR)Division of Nephrology and HypertensionStudies performed in the field of oxidative medicine and cellular longevity frequently focus on the association between biomarkers of cellular and molecular mechanisms of oxidative stress as well as of aging, immune function, and vascular biology with specific time to event data, such as mortality and organ failure. Indeed, time-to-event analysis is one of the most important methodologies used in clinical and epidemiological research to address etiological and prognostic hypotheses. Survival data require adequate methods of analyses. Among these, the Kaplan-Meier analysis is the most used one in both observational and interventional studies. In this paper, we describe the mathematical background of this technique and the concept of censoring (right censoring, interval censoring, and left censoring) and report some examples demonstrating how to construct a Kaplan-Meier survival curve and how to apply this method to provide an answer to specific research questions.http://dx.doi.org/10.1155/2021/2290120
collection DOAJ
language English
format Article
sources DOAJ
author Graziella D’Arrigo
Daniela Leonardis
Samar Abd ElHafeez
Maria Fusaro
Giovanni Tripepi
Stefanos Roumeliotis
spellingShingle Graziella D’Arrigo
Daniela Leonardis
Samar Abd ElHafeez
Maria Fusaro
Giovanni Tripepi
Stefanos Roumeliotis
Methods to Analyse Time-to-Event Data: The Kaplan-Meier Survival Curve
Oxidative Medicine and Cellular Longevity
author_facet Graziella D’Arrigo
Daniela Leonardis
Samar Abd ElHafeez
Maria Fusaro
Giovanni Tripepi
Stefanos Roumeliotis
author_sort Graziella D’Arrigo
title Methods to Analyse Time-to-Event Data: The Kaplan-Meier Survival Curve
title_short Methods to Analyse Time-to-Event Data: The Kaplan-Meier Survival Curve
title_full Methods to Analyse Time-to-Event Data: The Kaplan-Meier Survival Curve
title_fullStr Methods to Analyse Time-to-Event Data: The Kaplan-Meier Survival Curve
title_full_unstemmed Methods to Analyse Time-to-Event Data: The Kaplan-Meier Survival Curve
title_sort methods to analyse time-to-event data: the kaplan-meier survival curve
publisher Hindawi Limited
series Oxidative Medicine and Cellular Longevity
issn 1942-0994
publishDate 2021-01-01
description Studies performed in the field of oxidative medicine and cellular longevity frequently focus on the association between biomarkers of cellular and molecular mechanisms of oxidative stress as well as of aging, immune function, and vascular biology with specific time to event data, such as mortality and organ failure. Indeed, time-to-event analysis is one of the most important methodologies used in clinical and epidemiological research to address etiological and prognostic hypotheses. Survival data require adequate methods of analyses. Among these, the Kaplan-Meier analysis is the most used one in both observational and interventional studies. In this paper, we describe the mathematical background of this technique and the concept of censoring (right censoring, interval censoring, and left censoring) and report some examples demonstrating how to construct a Kaplan-Meier survival curve and how to apply this method to provide an answer to specific research questions.
url http://dx.doi.org/10.1155/2021/2290120
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