Anne Boutet de Monvel

Anne-Marie Boutet de Monvel (née Berthier, born 1948, also published as Anne-Marie Berthier and Anne-Marie Boutet de Monvel-Berthier)[1] is a French applied mathematician and mathematical physicist, and a professor emerita in the University of Paris, affiliated with the Institut de mathématiques de Jussieu – Paris Rive Gauche.[2]

Books

Boutet de Monvel is the author of Spectral theory and wave operators for the Schrödinger equation (Pitman, 1982).[3] With Werner Amrein and Vladimir Georgescu she is the co-author of Hardy type inequalities for abstract differential operators (American Mathematical Society, 1987)[4] and -groups, commutator methods and spectral theory of -body Hamiltonians (Birkhäuser, 1996).[5]

For many years she was co-editor-in-chief of the book series Progress in Mathematical Physics, following its relaunch by Birkhäuser in 1999.[6]

Recognition

She was named a Fellow of the American Mathematical Society, in the 2022 class of fellows, "for contributions to mathematical physics, particularly Schroedinger operator theory, and to the theory of integrable systems".[7]

Personal life

Boutet de Monvel was married to Louis Boutet de Monvel (1941–2014), also a mathematician.[8]

References
  1. Birth name and year from idRef authority control record, accessed 2021-11-05
  2. Emérites, Institut de mathématiques de Jussieu, retrieved 2021-11-05
  3. Reviews of Spectral theory and wave operators for the Schrödinger equation: Boris Pavlov, MR0668353; A. Ramm, Zbl 0484.35002
  4. Reviews of Hardy type inequalities for abstract differential operators: H. Triebel, MR0912640; J. Wloka, Zbl 0633.35009
  5. Review of -groups, commutator methods and spectral theory of -body Hamiltonians: H. Baumgärtel, MR1388037
  6. "Relaunch! Progress in Mathematical Physics" (PDF), Notices of the American Mathematical Society (advertisement), 48 (2), front matter, February 2001
  7. 2022 Class of Fellows of the AMS, American Mathematical Society, retrieved 2021-11-05
  8. Simon, Barry (2019), Loewner's theorem on monotone matrix functions, Grundlehren der mathematischen Wissenschaften [Fundamental Principles of Mathematical Sciences], vol. 354, Springer, Cham, p. 357, doi:10.1007/978-3-030-22422-6, ISBN 978-3-030-22421-9, MR 3969971
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