| Título: | Strict Fine Maxima |
| Autores: | Fitzsimmons, P. J.; University of California, San Diego |
| Fecha: | 2000-01-01 |
| Publicador: | Electronic communications in probability |
| Fuente: |
 |
| Tipo: |
Peer-reviewed Article |
| Tema: |
Brownian motion, fine topology, local maxima, optional projection. 60J45, 60J65, 31C15. |
| Descripción: | We provide a simple probabilistic proof of a result of J. Král and I. Netuka: If $f$ is a measurable real-valued function on $\mathbb{R}^d$ ($d > 1$) then the set of points at which $f$ has a strict fine local maximum value is polar. |
| Idioma: | No aplica |
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