Some geometric properties related to fixed point theory in Cesàro spaces
- Autores: Yunam Cui, Henryk Hudzik
- Localización: Collectanea mathematica, ISSN 0010-0757, Vol. 50, Fasc. 3, 1999, págs. 277-288
- Idioma: inglés
- Enlaces
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Resumen
It is proved that for any $p\in(1,\infty)$ the Cesàro sequence space ces$_p$ is ($kNUC$) for any natural number $k$ and it has the uniform Opial property. Moreover, weakly convergent sequence coefficient of those spaces is also calculated. It is also proved that for $1?p?\infty$ the spaces ces$_p$ have property ($L$) and weak uniform normal structure. The packing rate of those spaces is also calculated.
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