Wikipedia

Peter M. Neumann

Peter M. Neumann
Peter-Neumann.JPG
Peter Neumann, 2013
Born
Peter Michael Neumann

28 December 1940
Oxford, England[1]
Died18 December 2020 (aged 79)
Oxford, England
NationalityBritish
Alma materThe Queen's College, Oxford
Known forSolving Alhazen's problem (1997)
AwardsSenior Whitehead Prize (2003) David Crighton Medal (2012)
Scientific career
FieldsAlgebra and history of algebra
InstitutionsUniversity of Oxford
Doctoral advisorGraham Higman
Doctoral students
Websitewww.maths.ox.ac.uk

Peter Michael Neumann OBE (28 December 1940 – 18 December 2020) was a British mathematician. He was a son of the German-born mathematicians Bernhard Neumann and Hanna Neumann and, after gaining a BA degree from The Queen's College, Oxford in 1963, obtained his DPhil degree from Oxford University in 1966.

Neumann was a Tutorial Fellow at the Queen's College, Oxford, and a lecturer at Oxford University.[2] After retiring in 2008, he became an Emeritus Fellow at the Queen's College. His work has been in the field of group theory. He is also known for solving Alhazen's problem in 1997.[3] Neumann's work in the history of mathematics includes his 2011 edited edition of the work of the short-lived French mathematician Évariste Galois (1811–1832).[4] Neumann was a long-standing supporter of the British Society for the History of Mathematics, whose Neumann Prize is named in his honour.[5]

In 1987, Neumann won the Lester R. Ford Award of the Mathematical Association of America for his review of Harold Edwards' book Galois Theory.[6][7] In 2003, the London Mathematical Society awarded him the Senior Whitehead Prize.[8] He was the first Chairman of the United Kingdom Mathematics Trust, from October 1996 to April 2004, succeeded by Bernard Silverman.[9] He was appointed Officer of the Order of the British Empire (OBE) in the 2008 New Year Honours.[10]

Neumann died on 18 December 2020 of COVID-19.[11][12][13]

References

  1. ^ "Dr Peter M Neumann, O.B.E." The Queen's College, Oxford. Retrieved 26 June 2009.
  2. ^ Blackburn, Simon R.; Neumann, Peter M.; Venkataraman, Geetha (18 October 2007). Enumeration of Finite Groups (Cambridge Tracts in Mathematics) — About the Author. ISBN 978-0521882170.
  3. ^ Highfield, Roger (1 April 1997). "Don solves the last puzzle left by ancient Greeks". Electronic Telegraph. 676. Retrieved 19 November 2012.
  4. ^ Neumann, Peter M. (2011). The Mathematical Writings of Evariste Galois. Heritage of European Mathematics. European Mathematical Society. ISBN 978-3037191040.
  5. ^ "Neumann Prize". UK: British Society for the History of Mathematics. Retrieved 18 December 2020.
  6. ^ The Lester R. Ford Award, MAA, retrieved 2010-02-01.
  7. ^ "Book Review of Galois Theory by Harold M. Edwards". Amer. Math. Monthly. 93: 407–411. 1986. doi:10.2307/2323619. JSTOR 2323619.
  8. ^ "List of Prizewinners". London Mathematical Society. Retrieved 8 July 2007.
  9. ^ The UK Mathematics Trust Yearbook 2003–2004. United Kingdom Mathematics Trust. 2004. ISBN 0953682358.
  10. ^ "Officers of the Order of the British Empire" (PDF). BBC News. UK: BBC. p. 32. Retrieved 27 January 2010.
  11. ^ "Dr Peter Neumann (1940 – 2020)". News. London Mathematical Society. 21 December 2020. Retrieved 31 December 2020.
  12. ^ Neumann, David (4 January 2021). "Peter Neumann obituary". The Guardian. Retrieved 11 January 2021.
  13. ^ Cameron, Peter (18 December 2020). "Peter Neumann". Peter Cameron's blog. Retrieved 22 December 2020.

External links

This article is copied from an article on Wikipedia® - the free encyclopedia created and edited by its online user community. The text was not checked or edited by anyone on our staff. Although the vast majority of Wikipedia® encyclopedia articles provide accurate and timely information, please do not assume the accuracy of any particular article. This article is distributed under the terms of GNU Free Documentation License.

Copyright © 2003-2025 Farlex, Inc Disclaimer
All content on this website, including dictionary, thesaurus, literature, geography, and other reference data is for informational purposes only. This information should not be considered complete, up to date, and is not intended to be used in place of a visit, consultation, or advice of a legal, medical, or any other professional.