List questions from linear-groups

Published on 24 Sep 2019 - 22:04

1.9k

Views

Isomorphism between Möbius transformations and $SL(2,\mathbb{C})/\mathbb{Z}_2$

Published on 21 Mar 2014 - 20:31

1.3k

Views

The generators of $SL_2(\bf F_3)$.

Published on 24 Mar 2014 - 12:33

70

Views

Questions about $GL_n(\textbf F)/SL_n(\textbf F)$.

Published on 24 Mar 2014 - 12:53

235

Views

the normal subgroup of $SL(3,\mathbb{Z})$

Published on 25 Mar 2014 - 13:39

308

Views

Is the subgroup of orthogonal matrices in $GL_3(\mathbb R)$ cyclic? What's generating it?

Published on 25 Mar 2014 - 22:14

1k

Views

Scalars matrices is a normal subgroup of $GL_2(\mathbb{R})$

Published on 07 Apr 2014 - 23:07

4.3k

Views

General linear group/special linear group is isomorphic to R*

Published on 24 Apr 2014 - 2:02

188

Views

Determining if these surjections have sections

Published on 23 Feb 2026 - 1:24

80

Views

Commuting path from identity to matrix

Published on 14 May 2014 - 16:23

722

Views

Finite-order elements of $\text{GL}_4(\mathbb{Q})$

Published on 16 May 2014 - 5:14

558

Views

Does an injective homomorphism always exists from $G$ into $GL_n(R)$ where order of $G$ is $n$?

Published on 19 May 2014 - 12:36

52

Views

Centralizing a maximal flag in a symplectic group

Published on 23 Feb 2026 - 1:18

89

Views

Is my proof correct? (About $SL(2,\Bbb Z)$)

Published on 05 Jun 2014 - 20:49

215

Views

Pairs of $2\times 2$ matrices generating free groups.

Published on 12 Jul 2014 - 7:25

List Question

Is $G$ a subgroup of $GL(2,\mathbb R)$?

Isomorphism between Möbius transformations and $SL(2,\mathbb{C})/\mathbb{Z}_2$

The generators of $SL_2(\bf F_3)$.

Questions about $GL_n(\textbf F)/SL_n(\textbf F)$.

the normal subgroup of $SL(3,\mathbb{Z})$

Is the subgroup of orthogonal matrices in $GL_3(\mathbb R)$ cyclic? What's generating it?

Scalars matrices is a normal subgroup of $GL_2(\mathbb{R})$

General linear group/special linear group is isomorphic to R*

Determining if these surjections have sections

Commuting path from identity to matrix

Finite-order elements of $\text{GL}_4(\mathbb{Q})$

Does an injective homomorphism always exists from $G$ into $GL_n(R)$ where order of $G$ is $n$?

Centralizing a maximal flag in a symplectic group

Is my proof correct? (About $SL(2,\Bbb Z)$)

Pairs of $2\times 2$ matrices generating free groups.

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