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Given Lie algebra data, how to find its group in maplesoft software?

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#lie-groups #lie-algebras #maple
160
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Why do I get Lie(matrix Lie group)=$\mathfrak{gl}_n(\mathbb{R})$?

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#lie-groups #lie-algebras
292
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What is the Lie algebra of $O(n)$?

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#lie-groups #lie-algebras
735
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Contrast between SO(n) and Spin(n) representation

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#group-theory #differential-geometry #representation-theory #lie-groups #spin-geometry
65
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Embedding the full $U(n) \subset Spin(2n)$?

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#group-theory #differential-geometry #lie-groups #smooth-manifolds #spin-geometry
239
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$U(n)$ is a regular submanifold of $GL(n,\mathbb{C})$

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#matrices #manifolds #lie-groups #pushforward
70
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Are we guaranteed a Lie group by taking the algebraic closure of finitely many one-parameter groups acting (each periodically) on a Euclidean space?

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#manifolds #lie-groups #lie-algebras
45
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Does the lie algebra know which lie group elements will commute?

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#lie-groups #lie-algebras
98
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Reading Atiyah's article

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#differential-geometry #lie-groups #vector-bundles #vector-fields
150
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Has anyone attempted solving the Poincaré conjecture using Lie groups?

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#reference-request #differential-topology #lie-groups
755
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Determine the lie algebra of the subgroup of SO(4)

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#differential-geometry #lie-groups #lie-algebras
26
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Final positions of a body rotated about two fixed axes

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#lie-groups #rotations
82
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Formulas for the Spinor Representation Product Decompositions $2^{[\frac{N-1}{2}]} \otimes 2^{[\frac{N-1}{2}]}=?$ and ...

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#group-theory #differential-geometry #representation-theory #lie-groups #spin-geometry
236
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Lie group theory's connection to fractional calculus?

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#lie-groups #fractional-calculus
120
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Anti-symmetric representation of $SO(2n)$ to $SU( n)$

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#abstract-algebra #group-theory #representation-theory #lie-groups #lie-algebras

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