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 Yearling
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Mar
24
comment Generating function of 1 over binomial
Thanks! That helps a lot.
Mar
24
accepted Generating function of 1 over binomial
Mar
23
revised Generating function of 1 over binomial
edited body
Mar
23
comment Generating function of 1 over binomial
Very true! Thanks.
Mar
23
asked Generating function of 1 over binomial
Jan
21
awarded  Yearling
Jan
7
comment a.e. convergence of a piecewise constant function $f_h(t)=\left\lfloor \frac{t}{h} \right\rfloor \cdot h$
The convergence is uniform. Just find a bound for $|t-f_h(t)|$.
Dec
26
revised Changing the order of integration in the proof that Laplace maps convolution to multiplication
added 229 characters in body
Dec
25
revised Changing the order of integration in the proof that Laplace maps convolution to multiplication
added 8 characters in body
Dec
25
revised Changing the order of integration in the proof that Laplace maps convolution to multiplication
added 8 characters in body
Dec
25
revised Changing the order of integration in the proof that Laplace maps convolution to multiplication
added 1 character in body
Dec
25
revised Changing the order of integration in the proof that Laplace maps convolution to multiplication
added 206 characters in body
Dec
25
asked Changing the order of integration in the proof that Laplace maps convolution to multiplication
Nov
10
comment Convergence of $\sum_{n=0}^{\infty}(-1)^{a_n}$ for non-negative integer $a_n$.
Since the absolute value of the terms is 1, the series does not converge in the "traditional" sense. It may converge if you sum it up in a special way, but there are complications. I would suggest you to look at this wikipedia article en.wikipedia.org/wiki/Summation_of_Grandi%27s_series
Nov
3
comment Does uniform convergence of analytic functions imply pointwise convergence in a bigger domain?
@DanielFischer you are right. Montel's theorem nails it.
Nov
2
revised Does uniform convergence of analytic functions imply pointwise convergence in a bigger domain?
added 22 characters in body
Nov
2
comment Does uniform convergence of analytic functions imply pointwise convergence in a bigger domain?
By the way, yes, $V$ is connected. I'll add it. Thanks.
Nov
2
comment Does uniform convergence of analytic functions imply pointwise convergence in a bigger domain?
That actually might be possible. I need to check if I get sequential compactness in my setting. However this is one of the questions where one would expect a really simple answer.
Nov
2
asked Does uniform convergence of analytic functions imply pointwise convergence in a bigger domain?
Oct
31
asked Convolution and singularities