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visits | member for | 3 years, 6 months |
seen | Aug 28 at 15:38 | |
stats | profile views | 2,983 |
Aug
28 |
comment |
Trivial zeroes of the Riemann Zeta function are simple
@Igor Rivin It is indeed possible to define the Riemann Zeta function on the whole complex plane as a meromorphic function with a single simple pole at 1, using a variation of Euler-MacLaurin formula, much simpler to handle than the functional equation. |
Aug
28 |
asked | Trivial zeroes of the Riemann Zeta function are simple |
Jun
26 |
revised |
Logarithmic integral, $π(x)$ and $x/(\ln x)$
added 129 characters in body; edited title |
Jun
26 |
comment |
Logarithmic integral, $π(x)$ and $x/(\ln x)$
Thanks. I have added a related question. |
Jun
26 |
comment |
Logarithmic integral, $π(x)$ and $x/(\ln x)$
Thanks. I have added a related question. |
Jun
25 |
asked | Logarithmic integral, $π(x)$ and $x/(\ln x)$ |
Jun
18 |
comment |
Besov and Triebel-Lizorkin spaces
I am grateful for your precise answer. |
Jun
18 |
asked | Besov and Triebel-Lizorkin spaces |
Jun
14 |
answered | Sobolev type embedding |
Jun
11 |
comment |
Real interpolation space between the Wiener algebra and $L^2$
@MikaeldelaSalle Yes, you are right. But some real interpolation result would also be interesting to me. |
Jun
11 |
revised |
Real interpolation space between the Wiener algebra and $L^2$
added 5 characters in body |
Jun
9 |
asked | Real interpolation space between the Wiener algebra and $L^2$ |
Apr
22 |
comment |
Characterizations of Wiener algebra
Thanks for your answer. Question (1) was only intended to clarify the priorities in a reference list. |
Apr
21 |
asked | Characterizations of Wiener algebra |
Mar
19 |
asked | Lipschitz-free spaces of $\mathbb R^n$ |
Mar
13 |
comment |
Predual of a subspace
Great, thank you very much. |
Mar
12 |
comment |
Predual of a subspace
Yes, I mean weak-star closed. |
Mar
12 |
revised |
Predual of a subspace
deleted 15 characters in body; edited title |
Mar
12 |
asked | Predual of a subspace |
Mar
11 |
answered | Structure of sign changes under the heat flow |