Brian Conrad
Brian Conrad (born November 20, 1970) is an American mathematician and number theorist, working at Stanford University. Previously, he taught at the University of Michigan and at Columbia University.Conrad and others proved the modularity theorem, also known as the Taniyama-Shimura Conjecture. He proved this in 1999 with Christophe Breuil, Fred Diamond and Richard Taylor, while holding a joint postdoctoral position at Harvard University and the Institute for Advanced Study in Princeton, New Jersey.
Conrad received his bachelor's degree from Harvard in 1992, where he won a prize for his undergraduate thesis. He did his doctoral work under Andrew Wiles and went on to receive his Ph.D. from Princeton University in 1996 with a dissertation titled ''Finite Honda Systems And Supersingular Elliptic Curves''. He was also featured as an extra in Nova's ''The Proof''.
His identical twin brother Keith Conrad, also a number theorist, is a professor at the University of Connecticut. Provided by Wikipedia
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Pseudo-reductive groups by Conrad, Brian, 1970-
Cambridge ; New York : Cambridge University Press, 2010Call Number: Loading…
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Grothendieck duality and base change by Conrad, Brian, 1970-
Berlin : New York. Springer, 2000Call Number: Loading…
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Classification of pseudo-reductive groups by Conrad, Brian, 1970-, Prasad, Gopal
Princeton : Princeton University Press, 2016Call Number: Loading…
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Autour des schémas en groupes : group schemes, a celebration of SGA3 by Brochard, Sylvain, 1979-, Conrad, Brian, 1970-, Oesterlé, Joseph
Paris : Société mathématique de France, 2014Call Number: Loading…
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Complex multiplication and lifting problems by Chai, Ching-Li, Conrad, Brian, 1970-, Oort, Frans, 1935-
Providence, Rhode Island : American Mathematical Society, 2014Call Number: Loading…
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Arithmetic algebraic geometry
[Providence, R.I.] : American Mathematical Society : Institute for Advanced Study, 2001Other Authors: “…Conrad, Brian, 1970-…”
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Related Subjects
Group theory
Linear algebraic groups
Abelian varieties
Algebraic geometry -- Abelian varieties and schemes -- Arithmetic ground fields
Algebraic geometry -- Abelian varieties and schemes -- Isogeny
Algebraic geometry -- Algebraic groups -- Formal groups, $p$-divisible groups
Algebraic geometry -- Families, fibrations -- Formal methods; deformations
Arithmetical algebraic geometry
Duality theory (Mathematics)
Geometry, Algebraic
Group schemes (Mathematics)
Lifting theory
Multiplication, Complex
Number theory -- Arithmetic algebraic geometry (Diophantine geometry) -- Complex multiplication and moduli of abelian varieties
Schemes (Algebraic geometry)
Topology