John Edensor Littlewood

E126367

John Edensor Littlewood was a prominent 20th-century British mathematician known for his influential work in analysis, number theory, and the theory of functions, as well as his long and celebrated collaboration with G. H. Hardy.

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All labels observed (2)

Label Occurrences
J. E. Littlewood 16
John Edensor Littlewood canonical 8

Statements (47)

Predicate Object
instanceOf British mathematician
human
mathematician
academicDiscipline pure mathematics
awardReceived De Morgan Medal
Royal Medal
Smith’s Prize
Sylvester Medal
birthDate 1885-06-09
coAuthor G. H. Hardy
collaboratedWith G. H. Hardy
countryOfBirth England
countryOfCitizenship United Kingdom
deathDate 1977-09-06
doctoralAdvisor Ernest William Barnes
educatedAt Cambridge University
surface form: University of Cambridge
employer Cambridge University
surface form: University of Cambridge
era 20th century
familyName Littlewood
fieldOfWork mathematical analysis
mathematics
number theory
theory of functions
givenName John
influenced 20th-century analysis
modern analytic number theory
knownFor Tauberian theorems
surface form: Hardy–Littlewood Tauberian theorem

Hardy–Littlewood circle method
Hardy–Littlewood conjectures
surface form: Hardy–Littlewood conjectures in number theory

Hardy–Littlewood maximal function
Littlewood–Paley theory
Littlewood’s three principles of real analysis
work on the Riemann zeta function
work on the distribution of prime numbers
language English
memberOf Royal Society
Trinity College, Cambridge
name John Edensor Littlewood self-link
nationality British
notableFor collaboration with G. H. Hardy
work in analysis
work in number theory
work in theory of functions
notableStudent Mary Cartwright
placeOfBirth Rochdale
placeOfDeath Cambridge, England
surface form: Cambridge
title Fellow of the Royal Society

Referenced by (24)

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

G. H. Hardy coAuthor John Edensor Littlewood
G. H. Hardy influenced John Edensor Littlewood
Sylvester Medal hasNotableRecipient John Edensor Littlewood
this entity surface form: J. E. Littlewood
De Morgan Medal notableRecipient John Edensor Littlewood
this entity surface form: J. E. Littlewood
Ascension Parish Burial Ground, Cambridge hasGraveOf John Edensor Littlewood
this entity surface form: J. E. Littlewood
Inequalities author John Edensor Littlewood
this entity surface form: J. E. Littlewood
Hardy–Littlewood circle method introducedBy John Edensor Littlewood
this entity surface form: J. E. Littlewood
Hardy–Littlewood circle method namedAfter John Edensor Littlewood
this entity surface form: J. E. Littlewood
Hardy–Littlewood maximal function namedAfter John Edensor Littlewood
this entity surface form: J. E. Littlewood
Hardy–Littlewood maximal function introducedBy John Edensor Littlewood
this entity surface form: J. E. Littlewood
Hardy–Littlewood conjectures namedAfter John Edensor Littlewood
this entity surface form: J. E. Littlewood
Hardy–Littlewood conjectures formulatedBy John Edensor Littlewood
this entity surface form: J. E. Littlewood
Godfrey collaboratedWith John Edensor Littlewood
subject surface form: G. H. Hardy
this entity surface form: J. E. Littlewood
John Edensor Littlewood name John Edensor Littlewood self-link
Senior Wrangler (Cambridge Mathematical Tripos) hasNotableLaureate John Edensor Littlewood
this entity surface form: J. E. Littlewood
Louis Mordell influencedBy John Edensor Littlewood
this entity surface form: J. E. Littlewood
Mary Cartwright coAuthor John Edensor Littlewood
this entity surface form: J. E. Littlewood
Mary Cartwright influencedBy John Edensor Littlewood
this entity surface form: J. E. Littlewood
University of Cambridge Mathematical Tripos hasNotableAlumni John Edensor Littlewood
this entity surface form: J. E. Littlewood
Littlewood–Paley theory namedAfter John Edensor Littlewood
Littlewood–Paley theory developedBy John Edensor Littlewood