Question

Does the Komlós theorem hold in infinite measure spaces?

score 101 · Answer 1 · 2020-02-26 21:29:42

101

Views

Does the Komlós theorem hold in infinite measure spaces?

Published on 26 Feb 2020 - 21:29

score 86 · Answer 2 · 2020-03-08 23:10:36

86

Views

Measure of Cesaro summable sequences

Published on 08 Mar 2020 - 23:10

score 210 · Answer 3 · 2020-04-20 03:23:34

210

Views

Cesàro Mean of Convergent Subsequence Converges?

Published on 20 Apr 2020 - 3:23

score 187 · Answer 4 · 2020-04-26 00:24:12

187

Views

Proof that $\sum_{n=0}^{\infty}(-1)^{n} = \frac{1}{2}$. Is there any error?

Published on 26 Apr 2020 - 0:24

score 54 · Answer 5 · 2020-05-21 11:05:00

54

Views

Generalized Cesàro summability of $(-1)^nn^p$

Published on 21 May 2020 - 11:05

score 188 · Answer 6 · 2020-06-03 07:21:04

188

Views

Is the Cesàro sum of the Fourier series of $f$ a best approximation of $f$ in any sense?

Published on 03 Jun 2020 - 7:21

score 54 · Answer 7 · 2020-06-03 17:47:00

54

Views

If all subsequences $\{x_{n_i}\}$ of $\{x_n\}$ $ \lim_k\frac1k\sum_{i=1}^{k} {x_{n_i}}= y $ then $\lim_n x_n= y$

Published on 03 Jun 2020 - 17:47

score 97 · Answer 8 · 2020-06-19 15:26:32

97

Views

Prove that $\lim_{\lambda\rightarrow\infty} \frac{1}{\lambda}\int_0^\lambda\int_0^xf(y)\,dy\,dx = \int_0^\infty f(x)\,dx$

Published on 19 Jun 2020 - 15:26

score 323 · Answer 9 · 2020-07-21 16:46:22

323

Views

Is the product of two Cesaro convergent series Cesaro convergent?

Published on 21 Jul 2020 - 16:46

score 335 · Answer 10 · 2016-07-10 08:42:31

335

Views

Limit of partial sums: $\lim_{n\to\infty} \frac1n\sum_{k=1}^n f(k)=0$ if $\lim_{k\rightarrow\infty}f(k)=0$

Published on 10 Jul 2016 - 8:42

score 664 · Answer 11 · 2016-08-02 10:55:00

664

Views

What useful properties does usual summation have, but alternatives do not? (Cesaro, etc)

Published on 02 Aug 2016 - 10:55

score 538 · Answer 12 · 2016-08-18 15:32:04

538

Views

Does the converse to Kronecker's lemma hold?

Published on 18 Aug 2016 - 15:32

score 3.9k · Answer 13 · 2016-09-04 16:54:25

3.9k

Views

Understanding Cesaro summation proof

Published on 04 Sep 2016 - 16:54

score 82 · Answer 14 · 2016-10-18 04:45:14

82

Views

Prove that if $\sqrt[n]{\prod\limits_{i\leq n}a_i}$ converges to a finite limit then $a_n$ converges

Published on 18 Oct 2016 - 4:45

score 1k · Answer 15 · 2016-10-19 20:06:49

1k

Views

Can an unbounded sequence have a convergent cesaro mean?

Published on 19 Oct 2016 - 20:06

List Question

Does the Komlós theorem hold in infinite measure spaces?

Measure of Cesaro summable sequences

Cesàro Mean of Convergent Subsequence Converges?

Proof that $\sum_{n=0}^{\infty}(-1)^{n} = \frac{1}{2}$. Is there any error?

Generalized Cesàro summability of $(-1)^nn^p$

Is the Cesàro sum of the Fourier series of $f$ a best approximation of $f$ in any sense?

If all subsequences $\{x_{n_i}\}$ of $\{x_n\}$ $ \lim_k\frac1k\sum_{i=1}^{k} {x_{n_i}}= y $ then $\lim_n x_n= y$

Prove that $\lim_{\lambda\rightarrow\infty} \frac{1}{\lambda}\int_0^\lambda\int_0^xf(y)\,dy\,dx = \int_0^\infty f(x)\,dx$

Is the product of two Cesaro convergent series Cesaro convergent?

Limit of partial sums: $\lim_{n\to\infty} \frac1n\sum_{k=1}^n f(k)=0$ if $\lim_{k\rightarrow\infty}f(k)=0$

What useful properties does usual summation have, but alternatives do not? (Cesaro, etc)

Does the converse to Kronecker's lemma hold?

Understanding Cesaro summation proof

Prove that if $\sqrt[n]{\prod\limits_{i\leq n}a_i}$ converges to a finite limit then $a_n$ converges

Can an unbounded sequence have a convergent cesaro mean?

Trending Questions

Popular # Hahtags

Popular Questions