Timeline for On characterizations of $p$-integral operators
Current License: CC BY-SA 3.0
4 events
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| Oct 12, 2015 at 22:29 | comment | added | Bill Johnson | A space having that property is called a Grothendieck space. Reflexive spaces and injective spaces and combinations thereof are the standard examples. I don't think that there is any characterization of this class of spaces. | |
| Oct 11, 2015 at 21:16 | comment | added | Dongyang Chen | This question may be stupid. It is well-known that on $l_{\infty}^{*}$, $weak^{*}$ convergent sequences are weakly convergent. Are there other spaces having this nice property besides $l_{\infty}$? Or what's the name of this property? | |
| Oct 11, 2015 at 21:06 | comment | added | Bill Johnson | I have not seen such a characterization and cannot imagine what could be one. | |
| Oct 11, 2015 at 0:58 | history | asked | Dongyang Chen | CC BY-SA 3.0 |