Eugene Trubowitz

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Eugene Trubowitz (center) in Oberwolfach 1984, with Corrado de Concini and Francesco Calogero De Concini Trubowitz Calogero.jpg
Eugene Trubowitz (center) in Oberwolfach 1984, with Corrado de Concini and Francesco Calogero

Eugene Trubowitz is an American mathematician who studies analysis and mathematical physics. He is a Global Professor of Mathematics at New York University Abu Dhabi. [1]

Contents

Life and work

Trubowitz, who was born in 1951, received his doctorate in 1977 under the supervision of Henry McKean at New York University, with thesis titled The inverse problem for periodic potentials. Since 1983, he wais a full professor of mathematics at the Swiss Federal Institute of Technology Zurich. As of 2016, he has retired from his position at ETH.

Trubowitz studies scattering theory (some with Percy Deift, and inverse scattering theory), integrable systems and their connection to algebraic geometry, mathematical theory of Fermi liquids in the statistical mechanics.

In 1994 he was an invited speaker at the International Congress of Mathematicians in Zürich; his talk was on A rigorous (renormalization group) analysis of superconducting systems.

Writings

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References

  1. NYU Abu Dhabi Faculty
  2. McKean, Henry P. (2004). "Book Review: Riemann surfaces of infinite genus by J. Feldman, H. Knörrer, and E. Trubowitz". Bulletin of the American Mathematical Society. 42 (1): 79–88. doi: 10.1090/S0273-0979-04-01030-4 . ISSN   0273-0979.
  3. Salmhofer, Manfred (2004). "Review of Fermionic functional integrals and the renormalization group by J. Feldman, H. Knörrer, and E. Trubowitz" (PDF). EMIS Electronic Library of Mathematics.
  4. Peters, Chris (1994). "Book Review: The geometry of algebraic Fermi curves by H. Knörrer, D. Gieseker, and E. Trubowitz". Bulletin of the American Mathematical Society. 31 (1): 94–98. doi: 10.1090/S0273-0979-1994-00483-5 . ISSN   0273-0979.
  5. Sachs, Robert L. (1988). "Book Review: Inverse spectral theory by J. Pöschel and E. Trubowitz". Bulletin of the American Mathematical Society. 19 (1): 362–367. doi: 10.1090/S0273-0979-1988-15676-5 . ISSN   0273-0979.

The original article was a translation of the corresponding German article.

http://www.gpo.gov/fdsys/pkg/FR-2012-07-27/pdf/2012-18309.pdf