Comments for Noncommutative Analysis
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Sun, 25 Mar 2018 14:07:12 +0000hourly1http://wordpress.com/Comment on Advanced Analysis, Notes 11: Banach spaces (weak topologies, Alaoglu’s theorem) by dedusuiu
https://noncommutativeanalysis.wordpress.com/2012/11/13/advanced-analysis-notes-11-banach-spaces-weak-topologies-alaoglus-theorem/comment-page-1/#comment-2464
Sun, 25 Mar 2018 14:07:12 +0000http://noncommutativeanalysis.wordpress.com/?p=1286#comment-2464,
]]>Comment on Ronald G. Douglas (1938-2018) by Adam
https://noncommutativeanalysis.wordpress.com/2018/03/16/ronald-g-douglas-1938-2018/comment-page-1/#comment-2415
Fri, 16 Mar 2018 14:39:58 +0000http://noncommutativeanalysis.wordpress.com/?p=10624#comment-2415Indeed, Piotr was Ron’s postdoc.
]]>Comment on Stable division and essential normality: the non-homogeneous and quasi homogeneous cases by Ronald G. Douglas (1938-2018) | Noncommutative Analysis
https://noncommutativeanalysis.wordpress.com/2015/07/27/stable-division-and-essential-normality-the-non-homogeneous-and-quasi-homogeneous-cases/comment-page-1/#comment-2414
Fri, 16 Mar 2018 14:26:49 +0000http://noncommutativeanalysis.wordpress.com/?p=3783#comment-2414[…] conjecture, and I worked on this conjecture on and off for several years (see here, here, here and here for earlier posts of mine mentioning this conjecture). That’s one way I got to know some of […]
]]>Comment on Essential normality and the decomposability of algebraic varieties by Ronald G. Douglas (1938-2018) | Noncommutative Analysis
https://noncommutativeanalysis.wordpress.com/2012/10/22/essential-normality-and-the-decomposability-of-algebraic-varieties/comment-page-1/#comment-2413
Fri, 16 Mar 2018 14:26:47 +0000http://noncommutativeanalysis.wordpress.com/?p=405#comment-2413[…] conjecture, and I worked on this conjecture on and off for several years (see here, here, here and here for earlier posts of mine mentioning this conjecture). That’s one way I got to know […]
]]>Comment on Souvenirs from the Black Forest by Ronald G. Douglas (1938-2018) | Noncommutative Analysis
https://noncommutativeanalysis.wordpress.com/2014/05/01/souvenirs-from-the-black-forest/comment-page-1/#comment-2412
Fri, 16 Mar 2018 14:26:45 +0000http://noncommutativeanalysis.wordpress.com/?p=2920#comment-2412[…] Arveson-Douglas conjecture, and I worked on this conjecture on and off for several years (see here, here, here and here for earlier posts of mine mentioning this conjecture). That’s one way I got to […]
]]>Comment on The remarkable Hilbert space H^2 (part III – three open problems) by Ronald G. Douglas (1938-2018) | Noncommutative Analysis
https://noncommutativeanalysis.wordpress.com/2012/12/19/the-remarkable-hilbert-space-h2-part-iii-three-open-problems/comment-page-1/#comment-2411
Fri, 16 Mar 2018 14:26:44 +0000http://noncommutativeanalysis.wordpress.com/?p=1694#comment-2411[…] the Arveson-Douglas conjecture, and I worked on this conjecture on and off for several years (see here, here, here and here for earlier posts of mine mentioning this conjecture). That’s one way I […]
]]>Comment on Another one bites the dust (actually many of them) by dendisuhubdy
https://noncommutativeanalysis.wordpress.com/2013/06/20/another-one-bites-the-dust-actually-many-of-them/comment-page-1/#comment-2363
Thu, 08 Mar 2018 04:42:15 +0000http://noncommutativeanalysis.wordpress.com/?p=2500#comment-2363Reblogged this on Artificial Intelligence Research Blog.
]]>Comment on Advanced Analysis, Notes 11: Banach spaces (weak topologies, Alaoglu’s theorem) by margoth
https://noncommutativeanalysis.wordpress.com/2012/11/13/advanced-analysis-notes-11-banach-spaces-weak-topologies-alaoglus-theorem/comment-page-1/#comment-2297
Fri, 05 Jan 2018 17:02:28 +0000http://noncommutativeanalysis.wordpress.com/?p=1286#comment-2297As I test the metrizability of l1, I would have to define a metric that induces the topology of l1 ?, I can not define that metric please help me
]]>Comment on Advanced Analysis, Notes 11: Banach spaces (weak topologies, Alaoglu’s theorem) by Orr Shalit
https://noncommutativeanalysis.wordpress.com/2012/11/13/advanced-analysis-notes-11-banach-spaces-weak-topologies-alaoglus-theorem/comment-page-1/#comment-2296
Fri, 05 Jan 2018 15:49:36 +0000http://noncommutativeanalysis.wordpress.com/?p=1286#comment-2296Yes margoth, is metrizable, when its topology is the topology that (finitely supported sequence with the sup norm) induces on it.
]]>Comment on Advanced Analysis, Notes 11: Banach spaces (weak topologies, Alaoglu’s theorem) by margoth
https://noncommutativeanalysis.wordpress.com/2012/11/13/advanced-analysis-notes-11-banach-spaces-weak-topologies-alaoglus-theorem/comment-page-1/#comment-2295
Fri, 05 Jan 2018 12:55:40 +0000http://noncommutativeanalysis.wordpress.com/?p=1286#comment-2295Orr Shalit, Thank you very much for the answer, I know that the space c00 is a space of infinite dimension that is not banach whose dual is l1. As I prove that l1 is metrizable ?, that I want to know, I will appreciate your answer, thank you very much
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