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Jean-Pierre Serre - Early work | | Jean-Pierre Serre - Early work: Encyclopedia II - Jean-Pierre Serre - Early work | | From a very young age he was an outstanding figure in the school of Henri Cartan, working on algebraic topology, several complex variables and then commutative algebra and algebraic geometry, in the context of sheaf theory and homological algebra techniques. Serre's thesis refers to his dissertation on the Leray-Serre spectral sequence associated to a fibration.
In his speech at the Fields Medal award ceremony in 1954, Hermann Weyl praised Serre in apparently extravagant terms, and also made the point that the award ...
See also:Jean-Pierre Serre, Jean-Pierre Serre - Life and career, Jean-Pierre Serre - Early work, Jean-Pierre Serre - Foundational work in algebraic geometry and the Weil conjectures, Jean-Pierre Serre - Other work, Jean-Pierre Serre - Awards, Jean-Pierre Serre - Works, Jean-Pierre Serre - External link | | | Jean-Pierre Serre, Jean-Pierre Serre - Awards, Jean-Pierre Serre - Early work, Jean-Pierre Serre - External link, Jean-Pierre Serre - Foundational work in algebraic geometry and the Weil conjectures, Jean-Pierre Serre - Life and career, Jean-Pierre Serre - Other work, Jean-Pierre Serre - Works, Serre duality, Serre's multiplicity conjectures, Quillen-Suslin theorem, Nicolas Bourbaki | | |
| | | Jean-Pierre Serre: Encyclopedia II - Jean-Pierre Serre - Early work
Jean-Pierre Serre - Early work
From a very young age he was an outstanding figure in the school of Henri Cartan, working on algebraic topology, several complex variables and then commutative algebra and algebraic geometry, in the context of sheaf theory and homological algebra techniques. Serre's thesis refers to his dissertation on the Leray-Serre spectral sequence associated to a fibration.
In his speech at the Fields Medal award ceremony in 1954, Hermann Weyl praised Serre in apparently extravagant terms, and also made the point that the award was for the first time awarded to an algebraist.
While Serre subsequently moved field — at this point he apparently thought that homotopy theory where he had started was already over-technical — Weyl's perception that the central place of classical analysis had been challenged by abstract algebra has subsequently been justified, as has his assessment of Serre's place in this change.
Other related archives1926, 1926 births, 1945, 1948, 1950s, 1951, 1954, 1958, 1959, 1960s, 2003, Abel Prize, Ahlfors, Alexander Grothendieck, Alumni of the École Normale Supérieure, Atiyah, Baker, Balzan Prize, Bombieri, Borcherds, Bourbaki, Bourgain, Centre National de la Recherche Scientifique, Cohen, Collège de France, Connes, Deligne, Donaldson, Douglas, Drinfeld, Ecole Normale Supérieure, Faltings, Fefferman, Fermat's last theorem, Fields Medal, Freedman, French mathematicians, GAGA, Galois representation, Gowers, Grothendieck, Henri Cartan, Hermann Weyl, Hironaka, Hörmander, Jones, Kodaira, Kontsevich, Lafforgue, Leray-Serre spectral sequence, Lions, Living people, MacTutor archive, Margulis, McMullen, Milnor, Mori, Mumford, Nicolas Bourbaki, Novikov, Number theorists, Paris, Pierre Deligne, Quillen, Quillen-Suslin theorem, Roth, SGA4, Schwartz, Selberg, September 15, Serre conjecture, Serre duality, Serre's multiplicity conjectures, Smale, Sorbonne, Steele Prize, Thom, Thompson, Thurston, Voevodsky, Weil conjectures, Witten, Wolf Prize, Yau, Yoccoz, Zelmanov, abstract algebra, algebraic K-theory, algebraic geometry, algebraic topology, arithmetic geometry, class field theory, coherent cohomology, coherent sheaf, cohomology, commutative algebra, complex multiplication, covering map, fibration, finite field, homological algebra, homotopy theory, l-adic cohomology, mathematicians, number theory, several complex variables, sheaf, singular cohomology, topology, twentieth century
 Adapted from the Wikipedia article "Early work", under the G.N U Free Docmentation License. Please also see http://en.wikipedia.org/wiki |
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