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Jean-Pierre Serre

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Jean-Pierre Serre is a French mathematician who has made important contributions to algebraic topology, algebraic geometry and algebraic number theory, and who was a member of Bourbaki. He was born on 15 September 1926 at Bages in the Pyrénées Orientales. His parents, Jean Serre and Adèle Diet, were both pharmacists, and as a boy of fourteen or fifteen he learned derivatives, integrals and series from the calculus books his mother had kept from her university course. His work on spectral sequences, and on complex variable theory in terms of sheaves, earned him a Fields Medal at the International Congress of Mathematicians in 1954, and the Serre spectral sequence became a standard tool for the homology of fiberings.

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Biography
Gender
Male 1
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Conjectures Posed

Source Serre's Conjecture II (Wikipedia)
Source Serre's Multiplicity Conjectures (Wikipedia)

In Branch

Source MacTutor biography of Jean-Pierre Serre, St Andrews
Source MacTutor biography of Jean-Pierre Serre, St Andrews
Source MacTutor biography of Jean-Pierre Serre, St Andrews
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Source MacTutor biography of Jean-Pierre Serre, St AndrewsSummary
Quote, Summary
Jean-Pierre Serre is a French mathematician who has made important contributions to algebraic topology, algebraic geometry, and algebraic number theory.
Sources
1. MacTutor biography of Jean-Pierre Serre, St Andrews
Summary
Quote, Summary
He was a member of Bourbaki.
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Serre's Conjecture II (Wikipedia)
Wikimedia FoundationConjectures Posed: Serre's Conjecture II, Lead section
Quote, Conjectures Posed: Serre's Conjecture II, Lead section
It was proposed by Jean-Pierre Serre in 1962, as an higher-dimension equivalent of his conjecture I (which was later proven).
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Serre's Multiplicity Conjectures (Wikipedia)
Wikimedia FoundationConjectures Posed: Serre's Multiplicity Conjectures, Lead
Quote, Conjectures Posed: Serre's Multiplicity Conjectures, Lead
In mathematics, Serre's multiplicity conjectures, named after Jean-Pierre Serre, are certain problems in commutative algebra, motivated by the needs of algebraic geometry.
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