Question

Using the nested set property to prove uniform convergence

score 133 · Answer 1 · 2017-02-26 09:15:55

133

Views

Using the nested set property to prove uniform convergence

Published on 26 Feb 2017 - 9:15

score 463 · Answer 2 · 2017-02-26 19:20:09

463

Views

Find the functions which the following power series represent

Published on 26 Feb 2017 - 19:20

score 280 · Answer 3 · 2017-02-26 22:00:05

280

Views

Help me formulate an example of a sequence of step functions on $(0,1)$ which does not uniformly converge to a bounded continuous function $f$.

Published on 26 Feb 2017 - 22:00

score 136 · Answer 4 · 2017-02-27 00:15:03

136

Views

Uniform convergence of $\int_0^\infty e^{-(x-\alpha)^2}dx$

Published on 27 Feb 2017 - 0:15

score 86 · Answer 5 · 2017-02-27 03:35:18

86

Views

Formulate an example of a bounded continuous function on $(0,1)$ for which there does not exist a sequence of step functions which uniformly converge.

Published on 27 Feb 2017 - 3:35

score 104 · Answer 6 · 2026-02-23 10:43:37

104

Views

Sequence of functions and its graph

Published on 23 Feb 2026 - 10:43

score 10.3k · Answer 7 · 2017-02-28 01:25:09

10.3k

Views

Proof of uniform limit of Continuous Functions

Published on 28 Feb 2017 - 1:25

score 98 · Answer 8 · 2026-03-30 05:26:51

98

Views

prove $(\sum_{n=0}^k f_n(x))_{k \in \mathbb{N}}$ converges uniformly over $X$ where each $f_n$ is bounded

Published on 30 Mar 2026 - 5:26

score 120 · Answer 9 · 2017-02-28 11:20:22

120

Views

uniform convergence

Published on 28 Feb 2017 - 11:20

score 87 · Answer 10 · 2017-02-28 12:38:34

87

Views

Is this proof correct for $f_n(x) = \frac{nx}{1+nx}$ converges uniformly to $f(x)=1$ on $[1,\infty)$

Published on 28 Feb 2017 - 12:38

score 472 · Answer 11 · 2026-03-25 21:50:02

472

Views

Egoroff's Theorem continues to hold if the convergence is point-wise a.e. and $f$ is finite a.e. on $E$.

Published on 25 Mar 2026 - 21:50

score 209 · Answer 12 · 2017-03-01 03:05:25

209

Views

Would the Continuous Limit Theorem still work if we change "uniform convergence" to "pointwise convergence"?

Published on 01 Mar 2017 - 3:05

score 626 · Answer 13 · 2026-03-26 21:07:20

626

Views

A Paradoxical Laplace Transform

Published on 26 Mar 2026 - 21:07

score 47 · Answer 14 · 2017-03-01 23:02:37

47

Views

Convergence uniform when you can't find sup

Published on 01 Mar 2017 - 23:02

score 250 · Answer 15 · 2017-03-02 10:37:44

250

Views

Proof by contradiction to show uniform convergence (how to formulate the condition)

Published on 02 Mar 2017 - 10:37

List Question

Using the nested set property to prove uniform convergence

Find the functions which the following power series represent

Help me formulate an example of a sequence of step functions on $(0,1)$ which does not uniformly converge to a bounded continuous function $f$.

Uniform convergence of $\int_0^\infty e^{-(x-\alpha)^2}dx$

Formulate an example of a bounded continuous function on $(0,1)$ for which there does not exist a sequence of step functions which uniformly converge.

Sequence of functions and its graph

Proof of uniform limit of Continuous Functions

prove $(\sum_{n=0}^k f_n(x))_{k \in \mathbb{N}}$ converges uniformly over $X$ where each $f_n$ is bounded

uniform convergence

Is this proof correct for $f_n(x) = \frac{nx}{1+nx}$ converges uniformly to $f(x)=1$ on $[1,\infty)$

Egoroff's Theorem continues to hold if the convergence is point-wise a.e. and $f$ is finite a.e. on $E$.

Would the Continuous Limit Theorem still work if we change "uniform convergence" to "pointwise convergence"?

A Paradoxical Laplace Transform

Convergence uniform when you can't find sup

Proof by contradiction to show uniform convergence (how to formulate the condition)

Trending Questions

Popular # Hahtags

Popular Questions