seminars:stat:200910
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| + | ^ **DATE: | ||
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| + | With Right-censored Data | | ||
| + | </ | ||
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| + | Given a right-censored (RC) data set, it is desirable to make parametric inferences. | ||
| + | One class of the distribution families is the uniform distribution $U(a,b)$ ($0\le a< b< \infty$). | ||
| + | We derive the MLE with RC data under this parametric assumption. | ||
| + | Under the survival context, it is rare that one can find the explicit solution to the MLE | ||
| + | under the parametric set-up. One exception is the exponential distribution. | ||
| + | It turns out that the MLE of $a$ has a closed form solution if $a$ is a parameter | ||
| + | and the MLE of $b$ has a closed form solution in some sense | ||
| + | if $b$ is a parameter. | ||
| + | necessary and sufficient identifiability condition. | ||
| + | </ | ||
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