David Eisenbud, born in New York City on 8 April 1947, is an American mathematician known for his work in algebra, algebraic geometry and symbolic computation. He studied at the University of Chicago, took his bachelor's degree in 1966 and his doctorate in 1970 with a thesis on non-commutative ring theory, working under Saunders Mac Lane with unofficial help from J. C. Robson. He taught at Brandeis University for twenty-seven years, then in 1997 became director of the Mathematical Sciences Research Institute at Berkeley and a professor at the University of California, Berkeley, and he served as president of the American Mathematical Society from 2003 to 2005. His books include Commutative Algebra with a View Toward Algebraic Geometry, which earned him the 2010 AMS Steele Prize, and The Geometry of Schemes and The Geometry of Syzygies. With Buchsbaum he proved a criterion for the exactness of finite free complexes, and with Joe Harris he developed the theory of limit linear series. He is also a keen juggler and singer of art songs.
Facts
Defining ContributionTheory of matrix factorizations for maximal Cohen-Macaulay modules over hypersurface rings 2 Connections
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Source David Eisenbud (MacTutor)
Source David Eisenbud (MacTutor)
Mentored By
Source David Eisenbud (MacTutor)
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David Eisenbud is an American mathematician
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1. David Eisenbud (MacTutor)
Quick Info, born
8 April 1947
Biography, Brandeis
He was appointed as a lecturer at Brandeis University in 1970
Summary, nationality
David Eisenbud is an American mathematician
In Branch: Algebraic Geometry, Summary
known for his work in algebra, algebraic geometry and symbolic computation
In Branch: Commutative Algebra, Biography, books
Commutative algebra: With a view toward algebraic geometry
Mentored By: Saunders Mac Lane, Biography, doctorate
He then undertook research with his thesis advisor Saunders Mac Lane
View the Source2. David Eisenbud (Wikipedia)
Biography, contributionsQuote, Biography, contributions
Notable contributions include the theory of matrix factorizations for maximal Cohen-Macaulay modules over hypersurface rings
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