Yuval Peres

E839309

Yuval Peres is an Israeli-American mathematician renowned for his contributions to probability theory, ergodic theory, and random processes, and for his influential work at institutions such as Microsoft Research.

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Label Occurrences
Yuval Peres canonical 1

Statements (59)

Predicate Object
instanceOf human
mathematician
probabilist
awardReceived Erdős Prize NERFINISHED
Fellow of the American Mathematical Society NERFINISHED
Loève Prize NERFINISHED
Rollo Davidson Prize NERFINISHED
coAuthor Assaf Naor NERFINISHED
Elchanan Mossel NERFINISHED
Gábor Pete NERFINISHED
Itai Benjamini NERFINISHED
James Lee NERFINISHED
Oded Schramm NERFINISHED
Perla Sousi NERFINISHED
Robin Pemantle NERFINISHED
Russell Lyons NERFINISHED
Yinon Peres NERFINISHED
coAuthorOf “Probability on Trees and Networks” NERFINISHED
coAuthorWith Russell Lyons NERFINISHED
countryOfCitizenship Israel
United States of America
employer Hebrew University of Jerusalem NERFINISHED
Microsoft Research NERFINISHED
Microsoft Research Redmond NERFINISHED
Microsoft Research Silicon Valley NERFINISHED
University of California, Berkeley
University of Washington NERFINISHED
Yale University
familyName Peres NERFINISHED
fieldOfWork Brownian motion NERFINISHED
Markov chains NERFINISHED
ergodic theory
fractal geometry
game theory
percolation theory
potential theory
probability theory
random processes
random walks
givenName Yuval NERFINISHED
influencedBy Harry Kesten NERFINISHED
Paul Erdős NERFINISHED
Yakov Sinai NERFINISHED
memberOf American Mathematical Society NERFINISHED
name Yuval Peres NERFINISHED
notableFor contributions to ergodic theory
contributions to probability theory
contributions to random processes
leadership in Microsoft Research theory group
notablePublication “Probability on Trees and Networks” NERFINISHED
notableWork work on Brownian motion and potential theory
work on fractal geometry and probability
work on mixing times of Markov chains
work on noise sensitivity and Boolean functions
work on percolation and random media
work on random spanning trees
work on random walks in random environments
work on random walks on graphs
occupation university teacher

Referenced by (1)

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

Harry Kesten doctoralStudent Yuval Peres