120 reputation
8
bio website
location
age
visits member for 2 years, 5 months
seen Jul 12 at 2:02

Jul
2
awarded  Curious
Jun
27
comment What is the coproduct in the category of Banach spaces and continuous linear maps?
Thank you, will see if I can find the question.
Jun
27
comment What is the coproduct in the category of Banach spaces and continuous linear maps?
Thank you both, great insight, I'll look at your blog entry to get up to speed.
Jun
27
asked What is the coproduct in the category of Banach spaces and continuous linear maps?
Mar
11
accepted Strong Morita equivalence - Question about proof in Beer's “On Morita equivalence of nuclear $C^*$-algebras”
Mar
6
comment Strong Morita equivalence - Question about proof in Beer's “On Morita equivalence of nuclear $C^*$-algebras”
Thank you, I suppose I can find that (and more on the subject) in an introductory level book on Hilbert modules? Thanks for your answer.
Mar
1
asked Strong Morita equivalence - Question about proof in Beer's “On Morita equivalence of nuclear $C^*$-algebras”
Mar
26
awarded  Scholar
Mar
26
accepted Resolutions of bimodules as $R^e$-modules.
Mar
24
awarded  Commentator
Mar
24
comment Resolutions of bimodules as $R^e$-modules.
Yes, it's just that when I read $R \otimes_{k} M \otimes_{k} R$ my tired eyes automatically read $\hom_{k}(R \otimes_{k} M \otimes_{k} R,N)$ :).
Mar
24
comment Resolutions of bimodules as $R^e$-modules.
It's "Hochschild homology" by Clas Lofwall.
Mar
24
comment Resolutions of bimodules as $R^e$-modules.
2 - Just to be clear you're considering $R \otimes_{k} M \otimes_{k} R$ as a left $R^e$-module in $\hom_{R^e}(R \otimes_{k} M \otimes_{k} R)$? I'm interested in $R \otimes R^{\otimes n} \otimes R$ as a left $R^e$-module, I basically want to know if $R$ projective as a $k$-module implies $R \otimes R^{\otimes n} \otimes R$ as a left $R^e$-module. I ask because I asked on MO if $R$ projective as a $k$-module implied $R$ projective as a $R^e$-module and that's not the case.
Mar
24
comment Resolutions of bimodules as $R^e$-modules.
Thank you, thank you so much! I'm really going to go for broke here and ask: 1 - Where did the isomorhpism $\hom_{R^e}(R \otimes_{k} M \otimes_{k} R, N) ≅ \hom_{k}(M,\bar{N})$ come from?
Mar
23
asked Resolutions of bimodules as $R^e$-modules.
Mar
23
awarded  Disciplined
Mar
1
comment Picturing resolutions of complexes
I hadn't seen this, thank you so much @Aaron.
Jan
1
asked Picturing resolutions of complexes
Aug
18
awarded  Supporter
Aug
14
revised Composition of derived functors and comparison between hypercohomology and sheaf cohomology
edited body