Question

Divisible approximations to the uniform distribution

score 81 · Answer 1 · 2022-02-28 00:25:16

81

Views

Divisible approximations to the uniform distribution

Published on 28 Feb 2022 - 0:25

score 76 · Answer 2 · 2022-03-06 23:38:45

76

Views

Does $L^2$ convergence imply that the pointwise limit is the most frequent accumulation point?

Published on 06 Mar 2022 - 23:38

score 70 · Answer 3 · 2022-03-07 02:05:18

70

Views

How to prove that the convergence of the sequence $f_n(x) = \Big(1+\frac{1}{nx}\Big)^{nx}$ is not uniform.

Published on 07 Mar 2022 - 2:05

score 18 · Answer 4 · 2022-03-07 17:12:37

18

Views

Find functions $f_k(x)$ that converge to $1$ point-wise, complying with conditions

Published on 07 Mar 2022 - 17:12

score 213 · Answer 5 · 2022-03-11 09:25:19

213

Views

Weak* convergence on $L^\infty(\Omega)$ and almost everywhere convergence

Published on 11 Mar 2022 - 9:25

score 68 · Answer 6 · 2022-03-11 14:15:41

68

Views

Integral of a function by Lebesgue measure and monotony convergence

Published on 11 Mar 2022 - 14:15

score 47 · Answer 7 · 2022-03-13 10:00:21

47

Views

A topology $\tau$ on $ L([0,1])$ that induces the $almost-everywhere$ convergence on $[0,1]$

Published on 13 Mar 2022 - 10:00

score 63 · Answer 8 · 2022-03-15 13:26:50

63

Views

Construct a sequence of random variables

Published on 15 Mar 2022 - 13:26

score 109 · Answer 9 · 2022-03-23 09:16:42

109

Views

Pointwise and uniform convergence of ($f_{n}(x)=\frac{1}{e^{xn}}$)

Published on 23 Mar 2022 - 9:16

score 190 · Answer 10 · 2022-03-25 02:42:54

190

Views

Finding "limit-function" of $f_n=\frac{x}{1+n^2x^2}$, Pointwise/Uniform convergence of ${f_n'}$

Published on 25 Mar 2022 - 2:42

score 31 · Answer 11 · 2022-03-26 13:07:38

31

Views

$\displaystyle\sum_{n=1}^{\infty} \frac{x}{1+n^{\alpha}x^{\beta}}$ convergent iff $\alpha >1$, uniform convergent if $\beta\leq 1$ or $\alpha>\beta>1$

Published on 26 Mar 2022 - 13:07

score 45 · Answer 12 · 2026-02-24 02:07:10

45

Views

Proof of uniform convergence of converged equicontinuous sequence

Published on 24 Feb 2026 - 2:07

score 54 · Answer 13 · 2022-03-28 13:20:46

54

Views

Let $ f_n $ be a sequence of integrable functions on $ [0, +\infty ) $. Disprove the following statements regarding integrability.

Published on 28 Mar 2022 - 13:20

score 55 · Answer 14 · 2022-04-03 13:40:25

55

Views

Question about Convergence for sequence of recursively defined functions

Published on 03 Apr 2022 - 13:40

score 261 · Answer 15 · 2022-04-03 16:56:27

261

Views

Weak convergence and convergence of functionals in dual space

Published on 03 Apr 2022 - 16:56

List Question

Divisible approximations to the uniform distribution

Does $L^2$ convergence imply that the pointwise limit is the most frequent accumulation point?

How to prove that the convergence of the sequence $f_n(x) = \Big(1+\frac{1}{nx}\Big)^{nx}$ is not uniform.

Find functions $f_k(x)$ that converge to $1$ point-wise, complying with conditions

Weak* convergence on $L^\infty(\Omega)$ and almost everywhere convergence

Integral of a function by Lebesgue measure and monotony convergence

A topology $\tau$ on $ L([0,1])$ that induces the $almost-everywhere$ convergence on $[0,1]$

Construct a sequence of random variables

Pointwise and uniform convergence of ($f_{n}(x)=\frac{1}{e^{xn}}$)

Finding "limit-function" of $f_n=\frac{x}{1+n^2x^2}$, Pointwise/Uniform convergence of ${f_n'}$

$\displaystyle\sum_{n=1}^{\infty} \frac{x}{1+n^{\alpha}x^{\beta}}$ convergent iff $\alpha >1$, uniform convergent if $\beta\leq 1$ or $\alpha>\beta>1$

Proof of uniform convergence of converged equicontinuous sequence

Let $ f_n $ be a sequence of integrable functions on $ [0, +\infty ) $. Disprove the following statements regarding integrability.

Question about Convergence for sequence of recursively defined functions

Weak convergence and convergence of functionals in dual space

Trending Questions

Popular # Hahtags

Popular Questions