Miguel Walsh

Miguel Nicolás Walsh is an Argentine mathematician working in number theory and ergodic theory.[3][4] He has previously held a Clay Research Fellowship and was a fellow of Merton College at the University of Oxford.[5][6] He is a professor of mathematics at the University of Buenos Aires.

Miguel Walsh
Born
Buenos Aires, Argentina[1]
NationalityArgentine
CitizenshipArgentina
Alma materUniversity of Buenos Aires
Known forWalsh's ergodic theorem[2]
AwardsMCA Prize (2013)
Clay Research Fellowship (2014)
ICTP Ramanujan Prize (2014)
Scientific career
FieldsMathematics
InstitutionsMerton College, Oxford
Doctoral advisorRomán Sasyk

He received the MCA Prize in 2013.[3] In 2014, he was awarded the ICTP Ramanujan Prize for his contributions to mathematics. He is the youngest recipient to date of both awards.[3][7]

In June 2017 Walsh was invited to present his research at the 2018 International Congress of Mathematicians in Rio de Janeiro, Brazil.[8]

Selected publications
  • Walsh, Miguel N. (2014-04-29). "The algebraicity of ill-distributed sets". Geometric and Functional Analysis. 24 (3): 959–967. arXiv:1307.0259. doi:10.1007/s00039-014-0286-3. ISSN 1016-443X. S2CID 119695020.
  • Walsh, Miguel N. (2012-01-01). "Norm convergence of nilpotent ergodic averages". Annals of Mathematics. 175 (3): 1667–1688. arXiv:1109.2922. doi:10.4007/annals.2012.175.3.15. S2CID 55768070.
  • Walsh, Miguel N. (2012-07-15). "The inverse sieve problem in high dimensions". Duke Mathematical Journal. 161 (10): 2001–2022. arXiv:1105.1551. doi:10.1215/00127094-1645788. ISSN 0012-7094. S2CID 119317224.

References
  1. Clay Mathematics Institute – Miguel Walsh
  2. "Walsh's ergodic theorem, metastability, and external Cauchy convergence". 2012-10-25.
  3. Mathematical Congress of the Americas – Prizes MCA2013
  4. mincyt – Interview with Miguel Walsh
  5. Miguel Walsh | Clay Mathematics Institute
  6. Dr Miguel Walsh - Merton College
  7. ICTP - 2014 Ramanujan Prize Announced
  8. "Oxford Mathematicians invited to speak at ICM 2018". University of Oxford Mathematical Institute. Retrieved 23 June 2017.


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