Aldridge Bousfield

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Aldridge Knight Bousfield (April 5, 1941 October 4, 2020),[1] known as "Pete", was an American mathematician working in algebraic topology, known for the concept of Bousfield localization.

Pete (Aldridge) Bousfield
Born(1941-04-05)April 5, 1941
Boston, Massachusetts, United States of America
DiedOctober 4, 2020(2020-10-04) (aged 79)
Alma materM.I.T.
Known forBousfield localization
Scientific career
FieldsMathematics, Algebraic Topology
InstitutionsBrandeis University, University of Chicago
Thesis Higher Order Suspension Maps for Non-Additive Functors  (1966)
Daniel Kan

Work and life

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Bousfield obtained both his undergraduate degree (1963) and his doctorate (1966) at the Massachusetts Institute of Technology. His doctoral thesis, entitled "Higher Order Suspension Maps for Non-Additive Functors", was written under the supervision of Daniel Kan.[2] He was a lecturer and assistant professor at Brandeis University and moved to the University of Illinois at Chicago where he worked from 1972 to his retirement in 2000.

Bousfield married Marie Vastersavendts, a Belgian mathematician, in 1968. She worked as demographer for the city of Chicago and died in 2016.[3]

Research

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Within algebraic topology, he specialised in homotopy theory. The Bousfield-Kan spectral sequence, Bousfield localization of spectra and model categories, and the Bousfield-Friedlander model structure[4] are named after Bousfield (and Kan and Friedlander, respectively).

Recognition

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He was named to the 2018 class of fellows of the American Mathematical Society "for contributions to homotopy theory and for exposition".[5]

Selected publications

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References

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  1. Cited from American Men and Women of Science, Thomson Gale 2004 and Brooke Shipley (October 10, 2020). "Aldridge (Pete) Bousfield". ALGTOP-L archive. Archived from the original on November 23, 2020. Retrieved October 11, 2020.
  2. Aldridge Bousfield at the Mathematics Genealogy Project
  3. "Marie Bousfield (1939-2016)". Chicago Tribune. March 18, 2016. Retrieved October 11, 2020.
  4. "Bousfield-Friedlander model structure". nLab. September 8, 2020. Retrieved October 11, 2020.
  5. 2018 Class of Fellows of the AMS, American Mathematical Society, retrieved November 2, 2020