List questions from isometry

Published on 24 Oct 2019 - 18:57

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Explanation of one example of pasting hyperbolic structures

Published on 28 Oct 2019 - 13:19

148

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Working with Isometries in $\mathbb{R}^2$

Published on 31 Oct 2019 - 2:00

39

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Relation between a complex eigenvalue and its conjugate?

Published on 12 Nov 2019 - 13:31

46

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Existence of isometry that aligns same length vectors

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109

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What is the geometric interpretation of the action of a degenerate real skew-symmetric matrix?

Published on 19 Mar 2026 - 16:44

191

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A distance preserving isomorphism from $R^{3}$ to $R^{2}$

Published on 19 Nov 2019 - 6:23

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multivariate Ito isometry

Published on 19 Nov 2019 - 18:19

79

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Shilov's Linear Algebra, Chapter 8, Problem 32

Published on 01 Dec 2019 - 8:55

355

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Isometry $f:M\to M$ has a fixed point $p$ with $df_p=\text{id} \Rightarrow f=\text{id}$

Published on 07 Dec 2019 - 20:09

314

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No bounded set in $\mathbb{R}$ is isometric to a proper subset

Published on 08 Dec 2019 - 7:11

562

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$M$ complete, simply connected manifold with zero curvature $\Rightarrow M$ is globally isometric to $\mathbb{R}^n$

Published on 09 Dec 2019 - 19:06

494

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Isometry between $L^\infty$ and $(L^1)^*$

Published on 10 Dec 2019 - 7:18

51

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Prove that T : K $\rightarrow$ $l_{\infty}$ is an isometry on K

Published on 10 Dec 2019 - 23:29

163

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Linear representation of special euclidean group as subgroup of GL2(C)

Published on 13 Dec 2019 - 12:39

List Question

The inverse of a parametrization

Explanation of one example of pasting hyperbolic structures

Working with Isometries in $\mathbb{R}^2$

Relation between a complex eigenvalue and its conjugate?

Existence of isometry that aligns same length vectors

What is the geometric interpretation of the action of a degenerate real skew-symmetric matrix?

A distance preserving isomorphism from $R^{3}$ to $R^{2}$

multivariate Ito isometry

Shilov's Linear Algebra, Chapter 8, Problem 32

Isometry $f:M\to M$ has a fixed point $p$ with $df_p=\text{id} \Rightarrow f=\text{id}$

No bounded set in $\mathbb{R}$ is isometric to a proper subset

$M$ complete, simply connected manifold with zero curvature $\Rightarrow M$ is globally isometric to $\mathbb{R}^n$

Isometry between $L^\infty$ and $(L^1)^*$

Prove that T : K $\rightarrow$ $l_{\infty}$ is an isometry on K

Linear representation of special euclidean group as subgroup of GL2(C)

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