KnowraAndré WeilLinked fromLinked fromThe 21 pages that link to André Weil, each with the reason it gives.All 21Broader topic 1Related 18Compared with 2Algebraic geometryRelated: Weil's foundations and conjectures helped unify geometry and arithmetic.Alexander GrothendieckRelated: The Weil conjectures provided a central problem for Grothendieck’s cohomological approach.Samuel EilenbergRelated: Eilenberg’s work on homology interacted with the broader structural mathematics Weil helped advance.Symplectic geometryRelated: His generation helped establish symplectic geometry as a modern geometric subject.Langlands programRelated: Langlands addressed the letter outlining his conjectures to Weil.Nicolas BourbakiRelated: Weil was a founding member who helped shape Bourbaki’s mathematical program.Atle SelbergRelated: Weil and Selberg were leading figures in the postwar development of modern number theory.Henri CartanRelated: Weil and Cartan were central members of Bourbaki and helped shape its mathematical program.Weil conjecturesRelated: He formulated the conjectures after studying analogies between curves and number fields.Arithmetic geometryRelated: His conjectures and foundations helped establish the modern arithmetic-geometric viewpoint.Mordell–Weil theoremRelated: Weil extended Mordell’s result to its general form in 1928.Shiing-Shen ChernRelated: Weil and Chern jointly established the Chern–Weil approach to characteristic classes.Chern–Gauss–Bonnet theoremRelated: His correspondence with Chern helped clarify the relation between curvature and characteristic classes.Jacobian conjectureRelated: His influence on the problem’s algebraic-geometric framing makes him part of its intellectual setting.Robert LanglandsRelated: Weil’s ideas and correspondence with Langlands helped frame the program’s early questions.Serge LangRelated: Lang collaborated with Weil on estimates for points of varieties over finite fields.Jean DieudonnéRelated: Weil was a close Bourbaki collaborator whose mathematical program overlapped with Dieudonné’s.Hasse's theorem on elliptic curvesRelated: He generalized the estimate into conjectures about point counts on higher-dimensional varieties.
KnowraAndré WeilLinked fromLinked fromThe 21 pages that link to André Weil, each with the reason it gives.All 21Broader topic 1Related 18Compared with 2Algebraic geometryRelated: Weil's foundations and conjectures helped unify geometry and arithmetic.Alexander GrothendieckRelated: The Weil conjectures provided a central problem for Grothendieck’s cohomological approach.Samuel EilenbergRelated: Eilenberg’s work on homology interacted with the broader structural mathematics Weil helped advance.Symplectic geometryRelated: His generation helped establish symplectic geometry as a modern geometric subject.Langlands programRelated: Langlands addressed the letter outlining his conjectures to Weil.Nicolas BourbakiRelated: Weil was a founding member who helped shape Bourbaki’s mathematical program.Atle SelbergRelated: Weil and Selberg were leading figures in the postwar development of modern number theory.Henri CartanRelated: Weil and Cartan were central members of Bourbaki and helped shape its mathematical program.Weil conjecturesRelated: He formulated the conjectures after studying analogies between curves and number fields.Arithmetic geometryRelated: His conjectures and foundations helped establish the modern arithmetic-geometric viewpoint.Mordell–Weil theoremRelated: Weil extended Mordell’s result to its general form in 1928.Shiing-Shen ChernRelated: Weil and Chern jointly established the Chern–Weil approach to characteristic classes.Chern–Gauss–Bonnet theoremRelated: His correspondence with Chern helped clarify the relation between curvature and characteristic classes.Jacobian conjectureRelated: His influence on the problem’s algebraic-geometric framing makes him part of its intellectual setting.Robert LanglandsRelated: Weil’s ideas and correspondence with Langlands helped frame the program’s early questions.Serge LangRelated: Lang collaborated with Weil on estimates for points of varieties over finite fields.Jean DieudonnéRelated: Weil was a close Bourbaki collaborator whose mathematical program overlapped with Dieudonné’s.Hasse's theorem on elliptic curvesRelated: He generalized the estimate into conjectures about point counts on higher-dimensional varieties.