DBpedia 2016-04

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Exponential_map_(Lie_theory) abstract "In the theory of Lie groups, the exponential map is a map from the Lie algebra of a Lie group to the group which allows one to recapture the local group structure from the Lie algebra. The existence of the exponential map is one of the primary justifications for the study of Lie groups at the level of Lie algebras.The ordinary exponential function of mathematical analysis is a special case of the exponential map when G is the multiplicative group of positive real numbers (whose Lie algebra is the additive group of all real numbers). The exponential map of a Lie group satisfies many properties analogous to those of the ordinary exponential function, however, it also differs in many important respects.".
Exponential_map_(Lie_theory) wikiPageID "44612290".
Exponential_map_(Lie_theory) wikiPageLength "9235".
Exponential_map_(Lie_theory) wikiPageOutDegree "52".
Exponential_map_(Lie_theory) wikiPageRevisionID "675185725".
Exponential_map_(Lie_theory) wikiPageWikiLink Adjoint_representation.
Exponential_map_(Lie_theory) wikiPageWikiLink Affine_connection.
Exponential_map_(Lie_theory) wikiPageWikiLink American_Mathematical_Society.
Exponential_map_(Lie_theory) wikiPageWikiLink Category:Lie_algebras.
Exponential_map_(Lie_theory) wikiPageWikiLink Category:Lie_groups.
Exponential_map_(Lie_theory) wikiPageWikiLink Chain_rule.
Exponential_map_(Lie_theory) wikiPageWikiLink Circle_group.
Exponential_map_(Lie_theory) wikiPageWikiLink Commutative_diagram.
Exponential_map_(Lie_theory) wikiPageWikiLink Compact_space.
Exponential_map_(Lie_theory) wikiPageWikiLink Complete_vector_field.
Exponential_map_(Lie_theory) wikiPageWikiLink Complex_plane.
Exponential_map_(Lie_theory) wikiPageWikiLink Covering_space.
Exponential_map_(Lie_theory) wikiPageWikiLink Cut_locus_(Riemannian_manifold).
Exponential_map_(Lie_theory) wikiPageWikiLink Derivative_of_the_exponential_map.
Exponential_map_(Lie_theory) wikiPageWikiLink Diffeomorphism.
Exponential_map_(Lie_theory) wikiPageWikiLink Eulers_formula.
Exponential_map_(Lie_theory) wikiPageWikiLink Exponential_function.
Exponential_map_(Lie_theory) wikiPageWikiLink Exponential_map_(Riemannian_geometry).
Exponential_map_(Lie_theory) wikiPageWikiLink Flow_(mathematics).
Exponential_map_(Lie_theory) wikiPageWikiLink Foundations_of_Differential_Geometry.
Exponential_map_(Lie_theory) wikiPageWikiLink Geodesic.
Exponential_map_(Lie_theory) wikiPageWikiLink Graduate_Studies_in_Mathematics.
Exponential_map_(Lie_theory) wikiPageWikiLink Identity_component.
Exponential_map_(Lie_theory) wikiPageWikiLink Identity_element.
Exponential_map_(Lie_theory) wikiPageWikiLink Identity_matrix.
Exponential_map_(Lie_theory) wikiPageWikiLink Integral_curve.
Exponential_map_(Lie_theory) wikiPageWikiLink Lie_algebra.
Exponential_map_(Lie_theory) wikiPageWikiLink Lie_group.
Exponential_map_(Lie_theory) wikiPageWikiLink Lie_group–Lie_algebra_correspondence.
Exponential_map_(Lie_theory) wikiPageWikiLink List_of_exponential_topics.
Exponential_map_(Lie_theory) wikiPageWikiLink Matrix_exponential.
Exponential_map_(Lie_theory) wikiPageWikiLink One-parameter_group.
Exponential_map_(Lie_theory) wikiPageWikiLink Parallel_transport.
Exponential_map_(Lie_theory) wikiPageWikiLink Pauli_matrices.
Exponential_map_(Lie_theory) wikiPageWikiLink Positive_real_numbers.
Exponential_map_(Lie_theory) wikiPageWikiLink Pushforward_(differential).
Exponential_map_(Lie_theory) wikiPageWikiLink Quaternion.
Exponential_map_(Lie_theory) wikiPageWikiLink Smoothness.
Exponential_map_(Lie_theory) wikiPageWikiLink Split-complex_number.
Exponential_map_(Lie_theory) wikiPageWikiLink Tangent_space.
Exponential_map_(Lie_theory) wikiPageWikiLink Tangent_vector.
Exponential_map_(Lie_theory) wikiPageWikiLink Unit_circle.
Exponential_map_(Lie_theory) wikiPageWikiLink Unit_hyperbola.
Exponential_map_(Lie_theory) wikiPageWikiLink Vector_field.
Exponential_map_(Lie_theory) wikiPageWikiLink File:ExponentialMap-01.png.
Exponential_map_(Lie_theory) wikiPageWikiLinkText "Exponential map (Lie theory)".
Exponential_map_(Lie_theory) wikiPageWikiLinkText "Exponential map".
Exponential_map_(Lie_theory) wikiPageWikiLinkText "exponential map (Lie theory)".
Exponential_map_(Lie_theory) wikiPageWikiLinkText "exponential map in Lie theory".
Exponential_map_(Lie_theory) wikiPageWikiLinkText "exponential map".
Exponential_map_(Lie_theory) wikiPageWikiLinkText "exponential mapping".
Exponential_map_(Lie_theory) wikiPageWikiLinkText "exponential maps of the Lie group".
Exponential_map_(Lie_theory) wikiPageWikiLinkText "exponentiates".
Exponential_map_(Lie_theory) wikiPageWikiLinkText "exponentiation".
Exponential_map_(Lie_theory) id "p/e036930".
Exponential_map_(Lie_theory) title "Exponential mapping".
Exponential_map_(Lie_theory) wikiPageUsesTemplate Template:Citation.
Exponential_map_(Lie_theory) wikiPageUsesTemplate Template:For.
Exponential_map_(Lie_theory) wikiPageUsesTemplate Template:Lie_groups.
Exponential_map_(Lie_theory) wikiPageUsesTemplate Template:Math.
Exponential_map_(Lie_theory) wikiPageUsesTemplate Template:Mvar.
Exponential_map_(Lie_theory) wikiPageUsesTemplate Template:Springer.
Exponential_map_(Lie_theory) wikiPageUsesTemplate Template:Unordered_list.
Exponential_map_(Lie_theory) subject Category:Lie_algebras.
Exponential_map_(Lie_theory) subject Category:Lie_groups.
Exponential_map_(Lie_theory) hypernym Map.
Exponential_map_(Lie_theory) type Software.
Exponential_map_(Lie_theory) comment "In the theory of Lie groups, the exponential map is a map from the Lie algebra of a Lie group to the group which allows one to recapture the local group structure from the Lie algebra.".
Exponential_map_(Lie_theory) label "Exponential map (Lie theory)".
Exponential_map_(Lie_theory) sameAs Q19810382.
Exponential_map_(Lie_theory) sameAs リー環の指数写像.
Exponential_map_(Lie_theory) sameAs m.012ffqww.
Exponential_map_(Lie_theory) sameAs Q19810382.
Exponential_map_(Lie_theory) sameAs 指數映射_(李群).
Exponential_map_(Lie_theory) wasDerivedFrom Exponential_map_(Lie_theory)?oldid=675185725.
Exponential_map_(Lie_theory) isPrimaryTopicOf Exponential_map_(Lie_theory).