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About:
clgo:
Lie_groups_topic
Property
Value
rdf:
type
owl:
Class
rdfs:
label
Lie groups topic
rdfs:
subClassOf
owl:
Thing
prov:
wasDerivedFrom
http://en.wikipedia.org/wiki/List_of_Lie_groups_topics
is
rdf:
type
of
Lie group decomposition
Root system
Compact Lie algebra
Harish-Chandra
Hermann Weyl
Lie group
Gauge theory
Homogeneous space
Supergroup (physics)
Killing form
Borel–Weil–Bott theorem
Lorentz group
Matrix exponential
Weight (representation theory)
Semisimple Lie algebra
Lie groupoid
Lie superalgebra
Clifford–Klein form
Orthogonal group
Simple Lie group
Noether's theorem
Lie algebroid
Infinitesimal transformation
Closed-subgroup theorem
Adjoint representation
Arithmetic group
Hilbert–Smith conjecture
Lie derivative
Universal enveloping algebra
Weyl group
ADE classification
Representation of a Lie group
One-parameter group
Peter–Weyl theorem
Euclidean group
Lie algebra representation
Principal homogeneous space
Sophus Lie
Lattice (group)
Gell-Mann matrices
Poisson bracket
Wilhelm Killing
Real form (Lie theory)
Virasoro algebra
Atiyah algebroid
Lattice (discrete subgroup)
Bertram Kostant
Fuchsian group
Complexification (Lie group)
Invariant theory
Affine Lie algebra
Borel subgroup
Lajos Pukánszky
Wallpaper group
SL2(R)
SO(8)
Space group
General linear group
Anyon
Hilbert's fifth problem
Formal group law
Poincaré group
Wigner's classification
Cartan's criterion
Unitary group
Rotation group
Modular group
Twistor theory
Commutator
Kac–Moody algebra
Grand unification theory
Spin group
Kleinian group
Élie Cartan
Frieze group
Representation theory of SU(2)
Jacobi identity
Dynkin diagram
Unitary representation
Baker–Campbell–Hausdorff formula
Maximal torus
Symplectic group
Graded Lie algebra
Representation theory of SL2(R)
Heisenberg group
Witt algebra
Complex Lie group
Affine group
Pauli matrices
Congruence subgroup
Loop algebra
Darboux derivative
Kirillov character formula
Maurer–Cartan form
Weyl character formula
Crystallographic point group
Lie's third theorem
Erlangen program
Parabolic subgroup
Casimir invariant
... and more