Biography:David Soudry

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David Soudry
Born1956 (age 67–68)
Alma materTel Aviv University
Scientific career
FieldsMathematics
InstitutionsTel Aviv University
Institute for Advanced Study
ThesisThe L and Epsilon Factors for Generic Representations of GSp(4,k)xGL(2,k) over a Local Non-Archimedean Field k (1983)
Doctoral advisorIlya Piatetski-Shapiro

David Soudry (born 1956[1]) is a professor of mathematics at Tel Aviv University working in number theory and automorphic forms.

Career

Soudry was born in 1956.[1] He received his PhD in mathematics from Tel Aviv University in 1983 under the supervision of Ilya Piatetski-Shapiro.[2] From 1983 to 1984, he was a member of the Institute for Advanced Study.[3] He is a professor of mathematics at Tel Aviv University.[4]

Research

Together with Stephen Rallis and David Ginzburg, Soudry wrote a series of papers about automorphic descent culminating in their book The descent map from automorphic representations of GL(n) to classical groups. Their automorphic descent method constructs an explicit inverse map to the (standard) Langlands functorial lift and has had major applications to the analysis of functoriality.[5] Also, using the "Rallis tower property" from Rallis's 1984 paper on the Howe duality conjecture, they studied global exceptional correspondences and found new examples of functorial lifts.[6]

Selected publications

References

  1. 1.0 1.1 Advances in the Theory of Automorphic Forms and Their L-functions. Contemporary Mathematics. 664. p. i. 
  2. David Soudry at the Mathematics Genealogy Project
  3. "David Soudry". Institute for Advanced Study. 9 December 2019. https://www.ias.edu/scholars/david-soudry. 
  4. "Prof. David Soudry". Tel Aviv University. https://english.tau.ac.il/profile/soudry. 
  5. J. Cogdell, H. Jacquet, D. Jiang, S. Kudla, (2015), eds. "Steve Rallis (1942–2012)," Journal of Number Theory, 146, 1–3
  6. W.T. Gan, Y. Qiu, and S. Takeda (2014) "The Regularized Siegel–Weil Formula (The Second Term Identity) and the Rallis Inner Product Formula," Inventiones Math. 198, 739–831

External links