Revision #587 → #1359 · back to history
addedLie group9c73ff4f1233
addedReal Lie group2e711bd4acb9
addedGeneral linear group GL(2,R)23b7dd17b9bd
addedRotation group SO(2)5f9145aaafff
addedAffine group of one dimensionf5b84e22c644
addedIrrational winding on the torus (non-Lie subgroup)b6de83b32214
addedMatrix Lie groupaf967e569d14
addedSpecial linear groups SL(n,R), SL(n,C)f97aabb7eb62
addedUnitary and special unitary groupsa18b6a321d52
addedOrthogonal and special orthogonal groups5f51fb26067b
addedComplex Lie group5e28ed4edd1e
addedp-adic Lie group77460028b7bf
addedGleason–Montgomery–Zippin (Hilbert's fifth problem)7aa31eff0375
addedCategorical definition of Lie groupaeeea76b2e1b
addedTopological definition of Lie groupd810b5ceed1c
addedClassification of one-dimensional connected Lie groupse705c84c8ac9
addedTwo-dimensional simply connected Lie groups6820263e7159
addedHeisenberg group6eb1f6aa5c2a
addedLorentz groupe7df0f92fc55
addedPoincaré groupc324e9571739
addedExceptional Lie groups8eae7d77e3b1
addedSymplectic group84643b591fc9
addedLie algebra of a Lie group89e282cec854
addedLie group homomorphisme458234f73fc
addedContinuous homomorphisms are analytic76da660733f6
addedIsomorphism of Lie groups763d841b476a
addedLie's third theorem32a6ccf266e8
addedAdo's theorem750ce96bb834
addedSimply connected Lie groups determined by Lie algebrac8ccebe7b928
addedSimply connected Lie group2e7f71ccaeae
addedLifting Lie algebra homomorphisms to simply connected groups572c722a63ff
addedExponential map (matrix case)099fc3616837
addedExponential map (general Lie group)bcbda52bb1ce
addedBaker–Campbell–Hausdorff formulaba4e5e3f7fff
addedNon-surjectivity of exp for SL(2,R)8660642e2902
addedLie subgroup8a5df4364aa6
addedCartan's closed subgroup theoreme8123dfcfa0e
addedCorrespondence between Lie subalgebras and connected Lie subgroups319027be614d
addedLevi decompositiond6e540a0c0e0
addedClassification of connected compact Lie groups33b3e32ec56e
addedSimply connected solvable Lie groups embed in upper triangular matricesc3f7edac2db5
addedSimply connected nilpotent Lie groups embed in unipotent upper triangular matrices93f8b85a716a
addedSimple Lie groupdfda1a2f6aee
addedSemisimple Lie groupd46f361e2515
addedEvery Lie group is parallelizableef3d3da9d7e7