List questions from equivalent-metrics

Published on 23 May 2017 - 8:19

326

Views

Raising metric to a power/equivalent metrics

Published on 18 Jul 2017 - 9:13

4.2k

Views

Showing these two metrics are equivalent

Published on 11 Sep 2017 - 19:58

287

Views

Strong Equivalence of two metrics

Published on 19 Sep 2017 - 1:06

1.7k

Views

Metrics on $\mathbb{R}^2$

Published on 08 Oct 2017 - 18:03

402

Views

Showing two metrics generate the same topology

Published on 13 Oct 2017 - 5:26

469

Views

Proving the metrics $d_1(x,y) $ and $d_2(x,y) $ are equivalent

Published on 30 Oct 2017 - 23:02

1.2k

Views

Prove $d$ and $d'=\frac{d}{1+d}$ are equivalent metrics

Published on 06 Nov 2017 - 5:01

85

Views

$d_1$ and $d_2$ are equivalent metrics on a set $X$ if and only if there exists a metric space $(Y,\rho)$ and a homeomorphism $h:X\rightarrow Y$

Published on 11 Jan 2018 - 10:31

286

Views

Question About equivalent metrics

Published on 05 Nov 2011 - 15:44

3k

Views

Equivalent metrics using open balls

Published on 31 Oct 2012 - 23:55

6.9k

Views

Showing equivalent metrics have the same convergent sequences

Published on 06 Nov 2012 - 19:19

4.9k

Views

Two metrics have the same open sets (proof help needed)

Published on 17 Nov 2012 - 9:08

337

Views

Are these two metrics equivalent?

Published on 21 Aug 2020 - 5:29

54

Views

Weak convergence in two $L^2(I, \mathbb{R}^n)$ spaces with (bi-Lipschitz) equivalent induced norms

Published on 02 Sep 2020 - 18:44

List Question

Prove that $\| \cdot \|_T$ is equivalent to $\| \cdot \|_X.$

Raising metric to a power/equivalent metrics

Showing these two metrics are equivalent

Strong Equivalence of two metrics

Metrics on $\mathbb{R}^2$

Showing two metrics generate the same topology

Proving the metrics $d_1(x,y) $ and $d_2(x,y) $ are equivalent

Prove $d$ and $d'=\frac{d}{1+d}$ are equivalent metrics

$d_1$ and $d_2$ are equivalent metrics on a set $X$ if and only if there exists a metric space $(Y,\rho)$ and a homeomorphism $h:X\rightarrow Y$

Question About equivalent metrics

Equivalent metrics using open balls

Showing equivalent metrics have the same convergent sequences

Two metrics have the same open sets (proof help needed)

Are these two metrics equivalent?

Weak convergence in two $L^2(I, \mathbb{R}^n)$ spaces with (bi-Lipschitz) equivalent induced norms

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