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May
21
comment Can a continuous function on a compact group $G$ be interpreted as the sum in $C(G)$ of its Fourier series?
Marc Palm refers to a Harish-Chandra paper here mathoverflow.net/questions/162856/…. Paul, do you mean these results or something else?
May
20
awarded  Nice Question
May
20
revised Can a continuous function on a compact group $G$ be interpreted as the sum in $C(G)$ of its Fourier series?
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May
19
comment Fourier series of functions on compact groups
Marc, could you, please, advise reading about the case of $C^\infty$?
May
18
comment Can a continuous function on a compact group $G$ be interpreted as the sum in $C(G)$ of its Fourier series?
Ah, OK, thank you, I did it.
May
18
comment Can a continuous function on a compact group $G$ be interpreted as the sum in $C(G)$ of its Fourier series?
Yes, I think that there must (probably) be a tricky summation method like the Fejér one.
May
18
comment Can a continuous function on a compact group $G$ be interpreted as the sum in $C(G)$ of its Fourier series?
I gave the link to MSE. Or do you mean this link: mathoverflow.net/questions/162856/…?
May
18
asked Can a continuous function on a compact group $G$ be interpreted as the sum in $C(G)$ of its Fourier series?
May
18
comment Fourier series of functions on compact groups
Is it possible that for continuous $f$ (and for arbitrary compact group $G$) the pointwise convergence can always be understood in some specific sense, like for example the Fejér theorem en.wikipedia.org/wiki/Fej%C3%A9r%27s_theorem suggests?
Mar
29
asked Uniform structure on the Banach bundle generated by a Banach module
Jan
18
comment Is every distribution a linear combination of Dirac deltas?
A reference: W.Rudin, 6.26.
Jan
17
revised What are your favorite concrete examples of limits or colimits that you would compute during lunch?
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Jan
17
revised What are your favorite concrete examples of limits or colimits that you would compute during lunch?
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Jan
17
answered What are your favorite concrete examples of limits or colimits that you would compute during lunch?
Jan
15
revised Is the space of test functions separable?
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Jan
15
answered Is the space of test functions separable?
Jan
13
comment compact-open topology on $B(H)$
Thank you. The definition of Saks space resembles Smith space. I suspect, there is an equivalence in essence...
Jan
13
comment compact-open topology on $B(H)$
This is strange, I still can't find... Do you happen to have a file of this paper, so that you could send it to me?
Jan
13
comment compact-open topology on $B(H)$
That's interesting. Could you, please, give a more precise reference? I can't find this paper...
Jan
7
revised Understanding Bruhat's notion of Schwartz function
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