Kathryn E. Hare
Born1959 (age 64–65)
Alma mater
Scientific career
FieldsMathematics
InstitutionsUniversity of Waterloo
ThesisThin Sets and Strict-Two-Associatedness (1986)
Doctoral advisorJohn Fournier

Kathryn Elizabeth Hare (born 1959)[1] is a Canadian mathematician specializing in harmonic analysis and fractal geometry.[2] She was the Chair of the Pure Mathematics Department at the University of Waterloo from 2014 to 2018.[3] She retired from the University of Waterloo in 2021.

Education and career

Hare did her undergraduate studies at the University of Waterloo, graduating in 1981.[2] She earned a Ph.D. from the University of British Columbia in 1986. Her dissertation, under the supervision of John J. F. Fournier, was Thin Sets and Strict-Two-Associatedness, and concerned group representation theory.[2][4]

She was an assistant professor at the University of Alberta from 1986 to 1988, before she moved back to Waterloo.[2]

Awards and recognition

In 2011, the Chalmers University of Technology awarded her an Honorary Doctorate for her "prominent research, both in extent and depth, within classical and abstract harmonic analysis".[5] In 2020 she was named as a Fellow of the Canadian Mathematical Society.[6]

Selected publications

References

  1. ^ Birth year from ISNI authority control file, retrieved 2018-11-28.
  2. ^ a b c d "Kathryn E. Hare | Pure Mathematics". Pure Mathematics. University of Waterloo. 7 January 2015. Retrieved 8 December 2017.
  3. ^ "Our People - Officers & Administration | Pure Mathematics". Pure Mathematics. University of Waterloo. Retrieved 8 December 2017.
  4. ^ Kathryn E. Hare at the Mathematics Genealogy Project
  5. ^ "Honorary Doctorates 2011". Chalmers University of Technology. 2011-03-31. Retrieved 2019-06-19.
  6. ^ "Fellows of the CMS". Canadian Mathematical Society. Retrieved 2021-05-12.
  7. ^ Selected as a featured review in MathSciNet: McGehee, C. (1995), Featured review of "On permutations of lacunary intervals", MR1308014.
  8. ^ Galindo, Jorge, Review of Interpolation and Sidon Sets for Compact Groups, MR3025283.
  9. ^ Hare, Kathryn E.; He, Jimmy (20 October 2016). "The absolute continuity of convolution products of orbital measures in exceptional symmetric spaces". Monatshefte für Mathematik. 182 (3): 619–635. arXiv:1511.05799. doi:10.1007/s00605-016-0999-5.
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