Résumé
We consider the problem of mixing k random variables where each of the k components results from shifting a common random variable X0 with a certain probability. We show that if X0 admits a density that is a Pólya frequency function with E[X0]=0, then k, a1, . . ., ak and π1, . . ., πk are identifiable for any k≥1. We discuss how log-concave maximum likelihood can be used to estimate the mixed and the unknown density f0 when the latter is symmetric.
| langue originale | Anglais |
|---|---|
| Pages (de - à) | 144-149 |
| Nombre de pages | 6 |
| journal | Statistics and Probability Letters |
| Volume | 95 |
| Les DOIs | |
| état | Publié - 1 déc. 2014 |
| Modification externe | Oui |
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