Barry Mazur

E437900

Barry Mazur is an American mathematician renowned for his influential work in number theory and arithmetic geometry, particularly in the development of the theory of modular forms and contributions to the proof of Fermat’s Last Theorem.

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Barry Mazur canonical 10

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Statements (49)

Predicate Object
instanceOf American mathematician ⓘ
human ⓘ
mathematician ⓘ
awardReceived Cole Prize in Number Theory ⓘ
National Medal of Science ⓘ
Steele Prize for Seminal Contribution to Research ⓘ
Veblen Prize in Geometry ⓘ
linked to: Oswald Veblen Prize
countryOfCitizenship United States of America ⓘ
dateOfBirth 1937-12-19 ⓘ
doctoralAdvisor Ralph Fox ⓘ
doctoralThesis On embeddings of spheres ⓘ
doctoralThesisYear 1959 ⓘ
educatedAt Massachusetts Institute of Technology ⓘ
Princeton University ⓘ
employer Harvard University ⓘ
familyName Mazur ⓘ
fieldOfWork algebraic geometry ⓘ
arithmetic geometry ⓘ
mathematics ⓘ
number theory ⓘ
topology ⓘ
gender male ⓘ
givenName Barry ⓘ
hasAcademicRank professor ⓘ
influenced Andrew Wiles ⓘ
many researchers in arithmetic geometry ⓘ
knownFor Eisenstein ideal ⓘ
Iwasawa theory contributions ⓘ
Mazur's conjecture on rational isogenies of elliptic curves ⓘ
Mazur's control theorem ⓘ
Mazur's deformation theory of Galois representations ⓘ
Mazur's torsion theorem ⓘ
conjectures on rational points of curves ⓘ
contributions to the proof of Fermat's Last Theorem ⓘ
contributions to the theory of modular forms ⓘ
work in arithmetic geometry ⓘ
work in number theory ⓘ
languageSpoken English ⓘ
memberOf American Academy of Arts and Sciences ⓘ
National Academy of Sciences ⓘ
Royal Society ⓘ
name Barry Mazur ⓘ
notableStudent Andrew Wiles ⓘ
notableWork Imagining Numbers ⓘ
Modular curves and the Eisenstein ideal ⓘ
Rational points of abelian varieties with values in towers of number fields ⓘ
placeOfBirth New York City ⓘ
positionHeld Gerhard Gade University Professor at Harvard University ⓘ
workplace Harvard University ⓘ

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Referenced by (10)

Full triples — surface form annotated when it differs from this entity's canonical label.