Mumford conjecture
Mumford conjecture In mathematics, the Mumford conjecture states that for any semisimple algebraic group ... the extension to prime characteristic p. The conjecture was proved in 1975 by W. ...
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David Mumford
David Mumford David Bryant Mumford (born 11 June 1937) is an American ... English father and American mother. At Harvard, Mumford became a student of Oscar Zariski, and ... of work is pattern theory. See also Mumford conjecture Mumford-Tate group External links John ...
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David Mumford   (translated from French)
David Mumford David Bryant Mumford (born it 11 June 1937 ) is one ... father and a mother étasunienne. In Harvard, Mumford was student of Zariski Oscar, and its ... Shimura in the Sixties. The search for Mumford made much to start again the traditional ... the forms by the brain. See too conjecture of Mumford group of Mumford-Tate ...
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List of conjectures
... their status in 2005. See also: Erdős conjecture, which lists conjectures of Paul Erdős and ... proof nor disproof. Proved (now theorems) Adams conjecture Bieberbach conjecture (now known as De Branges' theorem) Blattner's conjecture (now often known as the Blattner formula) Conway-Norton conjecture (now known as Monstrous moonshine) Dinitz ...
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Directory of mathematical conjectures   (translated from Italian)
... in 2004. Index Demonstrated conjectures (new theorems) Conjecture of Adams Conjecture of Bieberbach Conjecture of Blattner Conjecture of Bloch - Kato Conjecture of Epsilon Ultimo theorem of Fermat ...
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Directory of conjectures   (translated from Italian)
... of Wikipedia dedicated to conjectures v.to.: conjecture of Erdös, that it lists the formulated ... conjectures. Index Tried conjectures (promoted to theorems) conjecture of Bieberbach conjecture of Blattner conjecture of Bloch - Kato conjecture of the epsilon ultimo theorem of ...
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User:Charles Matthews/New - mathematics
... Free product Partial fraction - Gauss lemma - Hodge conjecture - Mordell conjecture - Weil conjectures - L-function - Totally real number ... descent - Effective results in number theory - Bieberbach conjecture - Existence theorem - Jordan normal form - Gelfand representation ... problem for imaginary quadratic fields Sato-Tate conjecture - algebraic K-theory - Brill-Noether theory - Coherent ... and B - geometric topology - Cousin problems - Littlewood conjecture - Algebraic geometry and analytic geometry - Arithmetic ...
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User:Mathbot/Changes mathlist
... tensor theory Added Topological algebra Added Weinstein conjecture Added Zero-Crossing Rate Feb 17 Removed ... Added Graffiti (program) Added Indiscernibles Added Kaplansky conjecture Added Kosaraju's algorithm Added Nachbin's ... objections to Cantor's theory Added Thom conjecture Added Word problem (mathematics education) Jan 25 ... Removed Seemingly unrelated regression Added Abhyankar's conjecture Added Boxing the compass Added Direction of ... Model Added Gibbs measure Added Herzog-Schönheim conjecture Added Hyperfinite type II₁ factor Added ...
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Glossary of arithmetic and Diophantine geometry
... as the p-adic numbers do. abc conjecture The abc conjecture attempts to state as much as possible ... reduction See good reduction. Birch-Swinnerton-Dyer conjecture The Birch–Swinnerton-Dyer conjecture on elliptic curves postulates a connection between ... theorem and Kolyvagin's theorem Bombieri-Lang conjecture Enrico Bombieri, Serge Lang and Paul ...
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Arithmetic of abelian varieties
... equation, are still conjectural - the Taniyama-Shimura conjecture was just a special case, so that ... terms of this L-function that the conjecture of Birch and Swinnerton-Dyer is posed ... terms of the conjectural algebraic geometry (Hodge conjecture and Tate conjecture). In those problems the special situation is ... is typical of several complex variables). Manin-Mumford conjecture The Manin-Mumford conjecture of ...
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