Sets with large intersection properties in metric spaces
Resumen:
In this work we reproduce the characterization of Gs-sets from the euclidean setting [12] to more general metric spaces. These sets have Hausdorff dimension at least s and are closed by countable intersections, which is particularly useful to estimate the dimension of the so called sets of α-approximable points (that typically appear in Diophantine approximations)
| 2021 | |
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Diophantine approximations Metric spaces Net measures |
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| Inglés | |
| Universidad de la República | |
| COLIBRI | |
| https://hdl.handle.net/20.500.12008/38417 | |
| Acceso abierto | |
| Licencia Creative Commons Atribución - No Comercial - Sin Derivadas (CC - By-NC-ND 4.0) |
