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Non-closed subgroups of Lie groups

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#reference-request #lie-groups #general-topology
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Subgroups of a vector space

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#abstract-algebra #group-theory #lie-groups #abelian-groups #locally-compact-groups
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Subspace of a homogeneous space.

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#lie-algebras #lie-groups
635
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Can we prove that there are countably many isomorphism classes of compact Lie groups without appealing to the classification of simple Lie algebras?

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#lie-groups
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Showing $R(G) = R(T)^W$

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#representation-theory #lie-algebras #lie-groups
87
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$G_1$-Scalar factors for Clebsch-Gordan coefficients for $ U(n)$

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#representation-theory #lie-algebras #lie-groups
610
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How do I find all the roots of a lie algebra and hence its root system diagram given the cartan matrix for that algebra?

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#representation-theory #lie-algebras #lie-groups
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Conditions for left-invariant one-forms to be closed.

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#differential-topology #lie-algebras #lie-groups #manifolds
92
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Why does rigidity hold only if rank >1?

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#number-theory #representation-theory #lie-groups
124
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About the realization of $SO(N)$ given by Daniel Bump in his book Lie Group

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#representation-theory #lie-groups
199
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Can the infinite von Dyck groups be subgroups of $SU(n)$?

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#group-theory #lie-groups
678
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Is the multiplicative complex plane a Lie group?

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#complex-numbers #lie-algebras #lie-groups #exponentiation
512
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$SU(2)$ is a covering space of $SO(3)$.

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#differential-geometry #lie-algebras #lie-groups
503
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lattices in semisimple Lie groups

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#reference-request #lie-groups #coxeter-groups #lattices-in-lie-groups
543
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What's so special about unipotent groups

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#algebraic-geometry #lie-groups #algebraic-groups

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