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- N_=_2_superconformal_algebra abstract "In mathematical physics, the N = 2 superconformal algebra is an infinite-dimensional Lie superalgebra, related to supersymmetry, that occurs in string theory and conformal field theory. It has important applications in mirror symmetry. It was introduced by M. Ademollo, L. Brink, and A. D'Adda et al. (1976) as a gauge algebra of the U(1) fermionic string.".
- N_=_2_superconformal_algebra wikiPageExternalLink 1104114626.
- N_=_2_superconformal_algebra wikiPageID "30441390".
- N_=_2_superconformal_algebra wikiPageLength "13171".
- N_=_2_superconformal_algebra wikiPageOutDegree "32".
- N_=_2_superconformal_algebra wikiPageRevisionID "622098730".
- N_=_2_superconformal_algebra wikiPageWikiLink Affine_Lie_algebra.
- N_=_2_superconformal_algebra wikiPageWikiLink Bosonic_field.
- N_=_2_superconformal_algebra wikiPageWikiLink Category:Conformal_field_theory.
- N_=_2_superconformal_algebra wikiPageWikiLink Category:Lie_algebras.
- N_=_2_superconformal_algebra wikiPageWikiLink Category:Representation_theory.
- N_=_2_superconformal_algebra wikiPageWikiLink Category:String_theory.
- N_=_2_superconformal_algebra wikiPageWikiLink Category:Supersymmetry.
- N_=_2_superconformal_algebra wikiPageWikiLink Compact_group.
- N_=_2_superconformal_algebra wikiPageWikiLink Conformal_field_theory.
- N_=_2_superconformal_algebra wikiPageWikiLink Coset_construction.
- N_=_2_superconformal_algebra wikiPageWikiLink Eigenvalues_and_eigenvectors.
- N_=_2_superconformal_algebra wikiPageWikiLink Fermionic_field.
- N_=_2_superconformal_algebra wikiPageWikiLink Hermitian_symmetric_space.
- N_=_2_superconformal_algebra wikiPageWikiLink Infinite_dihedral_group.
- N_=_2_superconformal_algebra wikiPageWikiLink Inner_product_space.
- N_=_2_superconformal_algebra wikiPageWikiLink Kähler_manifold.
- N_=_2_superconformal_algebra wikiPageWikiLink Lie_superalgebra.
- N_=_2_superconformal_algebra wikiPageWikiLink Mathematical_physics.
- N_=_2_superconformal_algebra wikiPageWikiLink Maximal_torus.
- N_=_2_superconformal_algebra wikiPageWikiLink Mirror_symmetry_(string_theory).
- N_=_2_superconformal_algebra wikiPageWikiLink Normal_order.
- N_=_2_superconformal_algebra wikiPageWikiLink Special_unitary_group.
- N_=_2_superconformal_algebra wikiPageWikiLink State_of_matter.
- N_=_2_superconformal_algebra wikiPageWikiLink String_theory.
- N_=_2_superconformal_algebra wikiPageWikiLink Super_Virasoro_algebra.
- N_=_2_superconformal_algebra wikiPageWikiLink Supersymmetry.
- N_=_2_superconformal_algebra wikiPageWikiLink Type_II_string_theory.
- N_=_2_superconformal_algebra wikiPageWikiLink Virasoro_algebra.
- N_=_2_superconformal_algebra wikiPageWikiLink Weyl_character_formula.
- N_=_2_superconformal_algebra wikiPageWikiLinkText "''N'' = 2 superconformal algebra".
- N_=_2_superconformal_algebra wikiPageWikiLinkText "N = 2 superconformal algebra".
- N_=_2_superconformal_algebra wikiPageWikiLinkText "Virasoro constraints".
- N_=_2_superconformal_algebra b "r".
- N_=_2_superconformal_algebra doi "10.1016".
- N_=_2_superconformal_algebra first "A.".
- N_=_2_superconformal_algebra first "E. Del".
- N_=_2_superconformal_algebra first "E.".
- N_=_2_superconformal_algebra first "F.".
- N_=_2_superconformal_algebra first "L.".
- N_=_2_superconformal_algebra first "M.".
- N_=_2_superconformal_algebra first "P. Di".
- N_=_2_superconformal_algebra first "R.".
- N_=_2_superconformal_algebra first "S.".
- N_=_2_superconformal_algebra issue "1".
- N_=_2_superconformal_algebra journal "Physics Letters B".
- N_=_2_superconformal_algebra last "Ademollo".
- N_=_2_superconformal_algebra last "Brink".
- N_=_2_superconformal_algebra last "D'Adda".
- N_=_2_superconformal_algebra last "D'Auria".
- N_=_2_superconformal_algebra last "Ferrara".
- N_=_2_superconformal_algebra last "Giudice".
- N_=_2_superconformal_algebra last "Gliozzi".
- N_=_2_superconformal_algebra last "Musto".
- N_=_2_superconformal_algebra last "Napolitano".
- N_=_2_superconformal_algebra last "Pettorino".
- N_=_2_superconformal_algebra last "Sciuto".
- N_=_2_superconformal_algebra last "Vecchia".
- N_=_2_superconformal_algebra p "−".
- N_=_2_superconformal_algebra p "+".
- N_=_2_superconformal_algebra pages "105".
- N_=_2_superconformal_algebra title "Supersymmetric strings and colour confinement".
- N_=_2_superconformal_algebra volume "62".
- N_=_2_superconformal_algebra wikiPageUsesTemplate Template:Citation.
- N_=_2_superconformal_algebra wikiPageUsesTemplate Template:Cite_arXiv.
- N_=_2_superconformal_algebra wikiPageUsesTemplate Template:Harvs.
- N_=_2_superconformal_algebra wikiPageUsesTemplate Template:Harvtxt.
- N_=_2_superconformal_algebra wikiPageUsesTemplate Template:Reflist.
- N_=_2_superconformal_algebra wikiPageUsesTemplate Template:Su.
- N_=_2_superconformal_algebra year "1976".
- N_=_2_superconformal_algebra subject Category:Conformal_field_theory.
- N_=_2_superconformal_algebra subject Category:Lie_algebras.
- N_=_2_superconformal_algebra subject Category:Representation_theory.
- N_=_2_superconformal_algebra subject Category:String_theory.
- N_=_2_superconformal_algebra subject Category:Supersymmetry.
- N_=_2_superconformal_algebra hypernym Superalgebra.
- N_=_2_superconformal_algebra type Algebra.
- N_=_2_superconformal_algebra type Field.
- N_=_2_superconformal_algebra type Physic.
- N_=_2_superconformal_algebra comment "In mathematical physics, the N = 2 superconformal algebra is an infinite-dimensional Lie superalgebra, related to supersymmetry, that occurs in string theory and conformal field theory. It has important applications in mirror symmetry. It was introduced by M. Ademollo, L. Brink, and A. D'Adda et al. (1976) as a gauge algebra of the U(1) fermionic string.".
- N_=_2_superconformal_algebra label "N = 2 superconformal algebra".
- N_=_2_superconformal_algebra sameAs Q6956294.
- N_=_2_superconformal_algebra sameAs 2차원_𝒩=2_초등각_장론.
- N_=_2_superconformal_algebra sameAs m.0g5rw05.
- N_=_2_superconformal_algebra sameAs Q6956294.
- N_=_2_superconformal_algebra wasDerivedFrom N_=_2_superconformal_algebra?oldid=622098730.
- N_=_2_superconformal_algebra isPrimaryTopicOf N_=_2_superconformal_algebra.