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Cornelia Druţu
CorneliaDrutu.png
Born
Alma mater Université Paris-Sud XI
University of Iași
Awards Whitehead Prize (2009)
Scientific career
Fields Mathematics
Institutions University of Oxford
University of Lille 1
Doctoral advisor Pierre Pansu

Cornelia Druțu is a Romanian mathematician notable for her contributions in the area of geometric group theory. She is Professor of mathematics at the University of Oxford and Fellow of Exeter College, Oxford.

Education and career

Druțu was born in Iaşi, Romania. She attended the Emil Racoviță High School (now the National College Emil Racoviță) in Iași. She earned a B.S. in Mathematics from the University of Iași, where besides attending the core courses she received extra curricular teaching in geometry and topology from Professor Liliana Răileanu.

Druțu earned a Ph.D. in Mathematics from University of Paris-Sud, with a thesis entitled Réseaux non uniformes des groupes de Lie semi-simple de rang supérieur et invariants de quasiisométrie, written under the supervision of Pierre Pansu. She then joined the University of Lille 1 as Maître de conférences (MCF). In 2004 she earned her Habilitation degree from the University of Lille 1.

In 2009 she became Professor of mathematics at the Mathematical Institute, University of Oxford.

She held visiting positions at the Max Planck Institute for Mathematics in Bonn, the Institut des Hautes Études Scientifiques in Bures-sur-Yvette, the Mathematical Sciences Research Institute in Berkeley, California. She visited the Isaac Newton Institute in Cambridge as holder of a Simons Fellowship. From 2013 to 2020 she chaired the European Mathematical Society/European Women in Mathematics scientific panel of women mathematicians.

Awards

In 2009, Druțu was awarded the Whitehead Prize by the London Mathematical Society for her work in geometric group theory.

In 2017, Druțu was awarded a Simons Visiting Fellowship.

See also

Kids robot.svg In Spanish: Cornelia Druțu para niños

  • Geometric group theory
  • Ultralimit
  • Tree-graded space
  • Kazhdan's property (T)
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