Bernard Dwork

Bernard Morris Dwork (May 27, 1923 – May 9, 1998) was an American mathematician, known for his application of p-adic analysis to local zeta functions, and in particular for a proof of the first part of the Weil conjectures: the rationality of the zeta-function of a variety over a finite field. The general theme of Dwork's research was p-adic cohomology and p-adic differential equations. He published two papers under the pseudonym Maurizio Boyarsky.

Bernard Dwork
Born(1923-05-27)May 27, 1923
The Bronx, New York, US
DiedMay 9, 1998(1998-05-09) (aged 74)
New Brunswick, NJ, US
NationalityUnited States
Alma materColumbia University
AwardsCole Prize (1962)
Scientific career
FieldsMathematics
InstitutionsPrinceton University
Doctoral advisorEmil Artin
John Tate
Doctoral studentsStefan Burr
Nick Katz

Career

Dwork received his Ph.D. at Columbia University in 1954 under direction of Emil Artin (his formal advisor was John Tate); Nick Katz was one of his students.[1][2]

For his proof of the first part of the Weil conjectures, Dwork received (together with Kenkichi Iwasawa) the Cole Prize in 1962.[1] He received a Guggenheim Fellowship in 1964.


Personal life

Dwork is the father of computer scientist Cynthia Dwork, who received the Dijkstra Prize and is now continuing as a Radcliffe Scholar at Harvard University. His other daughter, historian Deborah Dwork, received a Guggenheim Fellowship in 1993. Additionally, his son Andrew Dwork works as a Professor of Clinical Pathology and Cell Biology (in Psychiatry), at Columbia University, focusing his work on neuropathology of psychiatric disorders.

gollark: Consider the following.
gollark: ↓ you
gollark: Wouldn't you rather have that than a cottage which just sits there not crushing anything?!
gollark: Design it right and you could have a giant hamster wall crushing inferior homes as it rolls across the lands.
gollark: I suppose it could roll, which might be fun.

See also

References
  1. Memorial article – by Nick Katz and John Tate.
  2. Bernard Dwork at the Mathematics Genealogy Project.


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