Carlos Kenig

E267194

Carlos Kenig is an Argentine-American mathematician renowned for his influential work in partial differential equations and harmonic analysis.

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Label Occurrences
Carlos Kenig canonical 2

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Statements (46)

Predicate Object
instanceOf Argentine-American mathematician ⓘ
human ⓘ
mathematician ⓘ
awardReceived Bôcher Memorial Prize ⓘ
Leroy P. Steele Prize for Mathematical Exposition ⓘ
SASTRA Ramanujan Prize Committee Chair recognition ⓘ
Wolf Prize in Mathematics ⓘ
birthCountry Argentina ⓘ
birthPlace Buenos Aires ⓘ
countryOfCitizenship Argentina ⓘ
United States of America ⓘ
doctoralAdvisor Alberto Calderón ⓘ
educatedAt University of Chicago ⓘ
employer University of Chicago ⓘ
familyName Kenig ⓘ
fieldOfWork elliptic partial differential equations ⓘ
free boundary problems ⓘ
harmonic analysis ⓘ
mathematics ⓘ
nonlinear dispersive equations ⓘ
partial differential equations ⓘ
scattering theory ⓘ
gender male ⓘ
givenName Carlos ⓘ
invitedSpeaker International Congress of Mathematicians 1986 ⓘ
languageSpoken English ⓘ
Spanish ⓘ
memberOf Academia Nacional de Ciencias Exactas, Físicas y Naturales (Argentina) ⓘ
American Academy of Arts and Sciences ⓘ
National Academy of Sciences of the United States of America ⓘ
name Carlos Eduardo Kenig ⓘ
notableStudent Carlos E. Muñoz ⓘ
Ciprian Demeter ⓘ
Gigliola Staffilani ⓘ
Luis Silvestre ⓘ
notableWork work on boundary behavior of harmonic functions ⓘ
work on global well-posedness and scattering for nonlinear dispersive equations ⓘ
work on unique continuation for elliptic and parabolic equations ⓘ
plenarySpeaker International Congress of Mathematicians 2010 ⓘ
positionHeld Louis Block Distinguished Service Professor of Mathematics at the University of Chicago ⓘ
Professor of Mathematics at the University of Chicago ⓘ
researchContribution advanced the study of nonlinear dispersive equations and their scattering behavior ⓘ
contributed to the theory of free boundary problems ⓘ
developed techniques in harmonic analysis applied to partial differential equations ⓘ
made fundamental contributions to the theory of elliptic boundary value problems ⓘ
workplace University of Chicago Department of Mathematics ⓘ

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