List questions from lie-groups

Published on 30 Mar 2026 - 8:15

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Example of a diffeomorphism on $\mathbb{R}^{3}$ onto itself (or cube onto itself)

Published on 23 Sep 2016 - 12:53

129

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connected nilpotent subgroup of Isom(R^n)

Published on 23 Sep 2016 - 21:10

227

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The discreteness of a subgroup of $PSL(2,\mathbb{C})$

Published on 23 Sep 2016 - 21:39

132

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Topology of $U(n,n)/U(n) \times U(n)$?

Published on 07 Apr 2026 - 3:19

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What is the adjoint orbit of element of lie algebra?

Published on 24 Sep 2016 - 0:36

80

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What is $Z$ such that $e^X e^Y e^{-X}=e^Z $?

Published on 24 Sep 2016 - 23:45

786

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How can we apply the exponential map to an element of a Lie group?

Published on 25 Sep 2016 - 20:00

395

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The normalizer of a torus is a closed subgroup of the Lie group

Published on 26 Sep 2016 - 0:26

56

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What is the name of the theorem that says that ${\frak{g}} \subseteq \{X \in M_n(R) \mid \forall t \in R : e^{tX} \in G\}$?

Published on 26 Sep 2016 - 4:03

764

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Quotient of compact group action

Published on 30 Mar 2026 - 8:14

81

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$\mathbb{R}$-algebra of differential operators, derivations and modules, need help understanding.

Published on 26 Sep 2016 - 21:56

1k

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Does every even-dimensional Lie group admit a complex structure?

Published on 02 Apr 2026 - 0:12

796

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Irreducible representations of compact Lie groups

Published on 27 Sep 2016 - 0:36

331

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$GL^+(2, \mathbb R)$ is homeomorphic to $S^1$ × $\mathbb R^3$

Published on 27 Sep 2016 - 9:51

List Question

Free actions of the circle on itself

Example of a diffeomorphism on $\mathbb{R}^{3}$ onto itself (or cube onto itself)

connected nilpotent subgroup of Isom(R^n)

The discreteness of a subgroup of $PSL(2,\mathbb{C})$

Topology of $U(n,n)/U(n) \times U(n)$?

What is the adjoint orbit of element of lie algebra?

What is $Z$ such that $e^X e^Y e^{-X}=e^Z $?

How can we apply the exponential map to an element of a Lie group?

The normalizer of a torus is a closed subgroup of the Lie group

What is the name of the theorem that says that ${\frak{g}} \subseteq \{X \in M_n(R) \mid \forall t \in R : e^{tX} \in G\}$?

Quotient of compact group action

$\mathbb{R}$-algebra of differential operators, derivations and modules, need help understanding.

Does every even-dimensional Lie group admit a complex structure?

Irreducible representations of compact Lie groups

$GL^+(2, \mathbb R)$ is homeomorphic to $S^1$ × $\mathbb R^3$

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