Nicole Tomczak-Jaegermann

Nicole Tomczak-Jaegermann FRSC is a Polish-Canadian mathematician, a professor of mathematics at the University of Alberta, and the holder of the Canada Research Chair in Geometric Analysis.[1]

Contributions

Her research is in geometric functional analysis,[1] and is unusual in combining asymptotic analysis with the theory of Banach spaces and infinite-dimensional convex bodies. It formed a key component of Fields medalist Timothy Gowers' solution to Stefan Banach's homogeneous space problem, posed in 1932.[2] Her 1989 monograph on Banach–Mazur distances is also highly cited.[3]

Education and career

Tomczak-Jaegermann earned her M.S. in 1968 from the University of Warsaw,[2] and her Ph.D. from the same university in 1974, under the supervision of Aleksander Pełczyński.[4] She remained on the faculty at the University of Warsaw from 1975 until 1983, when she moved to Alberta.[2]

Recognition

In 1996, Tomczak-Jaegermann was elected to the Royal Society of Canada,[5] and in 1999 she won the Krieger–Nelson Prize for an outstanding female Canadian mathematician.[2] In 1998 she was an Invited Speaker of the International Congress of Mathematicians in Berlin.[6] She was the winner of the 2006 CRM-Fields-PIMS prize for exceptional research in mathematics.[2]

References

  1. Canada Research Chair in Geometric Analysis, retrieved 2010-12-03.
  2. Tomczak-Jaegermann wins 2006 CRM-Fields-PIMS prize, Fields Institute, accessed 2010-12-03.
  3. Tomczak-Jaegermann, Nicole (1989), Banach-Mazur distances and finite-dimensional operator ideals, Pitman Monographs and Surveys in Pure and Applied Mathematics 38, Longman Scientific & Technical, Harlow; copublished in the United States with John Wiley & Sons, Inc., New York, pp. xii+395, ISBN 0-582-01374-7, MR 0993774.
  4. Nicole Tomczak-Jaegermann at the Mathematics Genealogy Project.
  5. RSC, accessed 2010-12-03.
  6. Tomczak-Jaegermann, Nicole (1998). "From finite to infinite-dimensional phenomena in geometric functional analysis on local and asymptotic levels". Doc. Math. (Bielefeld) Extra Vol. ICM Berlin, 1998, vol. II. pp. 731–742.
This article is issued from Wikipedia. The text is licensed under Creative Commons - Attribution - Sharealike. Additional terms may apply for the media files.