Goro Shimura

E440532

Goro Shimura was a Japanese mathematician renowned for his foundational work in number theory and arithmetic geometry, including the Shimura–Taniyama conjecture that played a key role in the proof of Fermat’s Last Theorem.

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Label Occurrences
Goro Shimura canonical 8

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Statements (50)

Predicate Object
instanceOf Japanese mathematician ⓘ
human ⓘ
mathematician ⓘ
number theorist ⓘ
areaOfInfluence Langlands program ⓘ
modern number theory ⓘ
awardReceived Asahi Prize ⓘ
Cole Prize in Number Theory ⓘ
Japan Academy Prize ⓘ
birthDate 1930-02-23 ⓘ
birthPlace Hamamatsu, Shizuoka Prefecture, Japan ⓘ
linked to: Hamamatsu
contributedTo development of the theory of modular curves and modular forms ⓘ
formulation and popularization of the Shimura–Taniyama conjecture ⓘ
countryOfCitizenship Japan ⓘ
deathDate 2019-05-03 ⓘ
doctoralAdvisor Yutaka Taniyama ⓘ
educatedAt University of Tokyo ⓘ
employer Princeton University ⓘ
fieldOfWork algebraic geometry ⓘ
arithmetic geometry ⓘ
automorphic forms ⓘ
modular forms ⓘ
number theory ⓘ
gender male ⓘ
influenced Andrew Wiles ⓘ
many researchers in number theory and arithmetic geometry ⓘ
influencedBy André Weil ⓘ
Yutaka Taniyama ⓘ
knownFor Eichler–Shimura theory ⓘ
Shimura correspondence ⓘ
Shimura lift ⓘ
Shimura reciprocity law ⓘ
Shimura varieties ⓘ
Shimura–Taniyama conjecture ⓘ
contributions to the proof of Fermat’s Last Theorem via modularity ⓘ
work on complex multiplication ⓘ
languageOfWorkOrName English ⓘ
Japanese ⓘ
memberOf American Academy of Arts and Sciences ⓘ
Japan Academy ⓘ
name Goro Shimura ⓘ
nativeName 志村五郎 ⓘ
notableStudent Shou-Wu Zhang ⓘ
notableWork Abelian Varieties with Complex Multiplication and Modular Functions ⓘ
Arithmetic of Elliptic Curves ⓘ
Automorphic Forms and the Reciprocity Law ⓘ
Introduction to the Arithmetic Theory of Automorphic Functions ⓘ
The Map of My Life: The Story of a Japanese Mathematician ⓘ
positionHeld professor of mathematics at Princeton University ⓘ
workLocation Princeton, New Jersey, United States ⓘ

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Referenced by (8)

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