KnowraHermann WeylLinked fromLinked fromThe 17 pages that link to Hermann Weyl, each with the reason it gives.All 17Related 17John von NeumannRelated: Weyl’s mathematical physics overlapped with von Neumann’s foundations of quantum mechanics.Differential geometryRelated: His work connected differential geometry with gauge ideas and general relativity.Élie CartanRelated: Weyl developed and applied ideas about Lie groups and spinors that built on Cartan’s foundations.Representation theoryRelated: Weyl developed influential methods for studying representations of compact groups.Emmy NoetherRelated: Weyl became a close colleague and later praised Noether’s influence on modern algebra.Mathematical physicsRelated: He connected group representations and gauge ideas with the structure of physical laws.Fritz LondonRelated: Weyl’s mathematical work helped shape the theoretical environment in which London worked.Saunders Mac LaneRelated: Weyl supervised Mac Lane’s doctoral work at Göttingen.Tullio Levi-CivitaRelated: Weyl extended geometric approaches to physics in work that intersected with Levi-Civita’s legacy.Yang–Mills existence and mass gapRelated: His early gauge theory work helped shape the conceptual ancestry of Yang–Mills fields.Equidistribution theoremRelated: His 1916 work introduced the theorem and criterion bearing his name.Peter–Weyl theoremRelated: Weyl helped establish the theorem’s compact-group framework.Symmetry in quantum mechanicsRelated: His work helped make group representations a tool for classifying quantum states.Kunihiko KodairaRelated: Weyl helped bring Kodaira to the Institute for Advanced Study during the war.Weyl character formulaRelated: The character formula bears his name and became a central result of his representation theory.Classical unified field theoriesRelated: His 1918 proposal was an early influential geometric unification attempt.Weyl's lemmaRelated: The lemma bears Weyl's name, though its result belongs to a wider history of harmonic analysis.
KnowraHermann WeylLinked fromLinked fromThe 17 pages that link to Hermann Weyl, each with the reason it gives.All 17Related 17John von NeumannRelated: Weyl’s mathematical physics overlapped with von Neumann’s foundations of quantum mechanics.Differential geometryRelated: His work connected differential geometry with gauge ideas and general relativity.Élie CartanRelated: Weyl developed and applied ideas about Lie groups and spinors that built on Cartan’s foundations.Representation theoryRelated: Weyl developed influential methods for studying representations of compact groups.Emmy NoetherRelated: Weyl became a close colleague and later praised Noether’s influence on modern algebra.Mathematical physicsRelated: He connected group representations and gauge ideas with the structure of physical laws.Fritz LondonRelated: Weyl’s mathematical work helped shape the theoretical environment in which London worked.Saunders Mac LaneRelated: Weyl supervised Mac Lane’s doctoral work at Göttingen.Tullio Levi-CivitaRelated: Weyl extended geometric approaches to physics in work that intersected with Levi-Civita’s legacy.Yang–Mills existence and mass gapRelated: His early gauge theory work helped shape the conceptual ancestry of Yang–Mills fields.Equidistribution theoremRelated: His 1916 work introduced the theorem and criterion bearing his name.Peter–Weyl theoremRelated: Weyl helped establish the theorem’s compact-group framework.Symmetry in quantum mechanicsRelated: His work helped make group representations a tool for classifying quantum states.Kunihiko KodairaRelated: Weyl helped bring Kodaira to the Institute for Advanced Study during the war.Weyl character formulaRelated: The character formula bears his name and became a central result of his representation theory.Classical unified field theoriesRelated: His 1918 proposal was an early influential geometric unification attempt.Weyl's lemmaRelated: The lemma bears Weyl's name, though its result belongs to a wider history of harmonic analysis.