| Título: | The Joint Law of Ages and Residual Lifetimes for Two Schemes of Regenerative Sets |
| Autores: | Lambert, Amaury; Université Pierre et Marie Curie |
| Fecha: | 2001-01-01 |
| Publicador: | Electronic journal of probability |
| Fuente: |
 |
| Tipo: |
Peer-reviewed Article |
| Tema: |
Mathematics Multivariate renewal theory, regenerative sets, subordinator, random covering intervals. Primary 60K05. Secondary 60G51. |
| Descripción: | We are interested in the component intervals of the complements of a monotone sequence $R_n \subseteq \dots \subseteq R_1$ of regenerative sets, for two natural embeddings. One is based on Bochner's subordination, and one on the intersection of independent regenerative sets. For each scheme, we study the joint law of the so-called ages and residual lifetimes. |
| Idioma: | Inglés |
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