The Kaplan Meier (KM) method is very popular in medical research, but many researchers are not aware of its deficiencies when handling studies that have multiple failure types and/or competing risks. The Cumulative Incidence (CI) estimate, has been around for some time yet is rarely used, would be an excellent choice to implement when competing risks occur. Unlike the KM method, which only estimates the survival probability based on the non-censoring group, the CI estimates each failure type separately. To illustrate the superior performance of CI estimate in theory and practice, the CI estimate and the KM method will be compared and contrasted in simulations and with clinical solid tumor data. Baseline progression free survival is accurate...
In June 1958, Edward L Kaplan (1920–2006) and Paul Meier (1924–2011) published an innovative statist...
Kaplan-Meier estimates of overall survival and survival for causes other than bladder cancer for the...
In this note we show as the nonparametric maximum likelihood estimator of the crude incidence of a c...
Statistical techniques such as Kaplan-Meier estimate is commonly used and interpreted as the probabi...
Estimating cumulative event probabilities in time-to-event data can be complicated by competing even...
<p>Kaplan-Meir method determined cumulative incidence of colorectal cancer compared between cholecys...
<p>Standard Kaplan-Meier (KM) curves and cumulative incidence curves from competing risk (CR) analys...
<p>Kaplan Meier survival analysis showing cumulative probability of failure in CQ treatment groups (...
Kaplan-Meier analysis is a popular method used for analysing time-to-event data. In case of competin...
<p>Comparison of the cumulative incidence of prostate cancer (determined by the Kaplan-Meir method) ...
<p>Kaplan-Meier estimates of cumulative incidences of (A) ischemic stroke, (B) thromboembolism, (C) ...
Most follow-up studies are conducted to determine the survival rates of subjects affected by a speci...
<p>The cumulative probability of all-cause mortality using the Kaplan-Meier method in male (A) and f...
Competing risk analysis refers to a special type of survival analysis that aims to correctly estimat...
The link between the nonparametric estimator of the crude cumulative incidence of a competing risk a...
In June 1958, Edward L Kaplan (1920–2006) and Paul Meier (1924–2011) published an innovative statist...
Kaplan-Meier estimates of overall survival and survival for causes other than bladder cancer for the...
In this note we show as the nonparametric maximum likelihood estimator of the crude incidence of a c...
Statistical techniques such as Kaplan-Meier estimate is commonly used and interpreted as the probabi...
Estimating cumulative event probabilities in time-to-event data can be complicated by competing even...
<p>Kaplan-Meir method determined cumulative incidence of colorectal cancer compared between cholecys...
<p>Standard Kaplan-Meier (KM) curves and cumulative incidence curves from competing risk (CR) analys...
<p>Kaplan Meier survival analysis showing cumulative probability of failure in CQ treatment groups (...
Kaplan-Meier analysis is a popular method used for analysing time-to-event data. In case of competin...
<p>Comparison of the cumulative incidence of prostate cancer (determined by the Kaplan-Meir method) ...
<p>Kaplan-Meier estimates of cumulative incidences of (A) ischemic stroke, (B) thromboembolism, (C) ...
Most follow-up studies are conducted to determine the survival rates of subjects affected by a speci...
<p>The cumulative probability of all-cause mortality using the Kaplan-Meier method in male (A) and f...
Competing risk analysis refers to a special type of survival analysis that aims to correctly estimat...
The link between the nonparametric estimator of the crude cumulative incidence of a competing risk a...
In June 1958, Edward L Kaplan (1920–2006) and Paul Meier (1924–2011) published an innovative statist...
Kaplan-Meier estimates of overall survival and survival for causes other than bladder cancer for the...
In this note we show as the nonparametric maximum likelihood estimator of the crude incidence of a c...