Irena Peeva

Irena Vassileva Peeva is a professor of mathematics at Cornell University, specializing in commutative algebra.[1] She disproved the Eisenbud–Goto regularity conjecture jointly with Jason McCullough.[2]

Education and career

Peeva did her graduate studies at Brandeis University, earning a Ph.D. in 1995 under the supervision of David Eisenbud with a thesis entitled Free Resolutions.[3] She was a postdoctoral researcher at the University of California, Berkeley and a C. L. E. Moore instructor at the Massachusetts Institute of Technology before joining the Cornell Department of Mathematics faculty in 1998.[4]

Peeva is an editor of the Transactions of AMS.[5]

Books

Peeva is the author of:

  • Graded Syzygies (Springer, 2011).[6]
  • Minimal Free Resolutions over Complete Intersections (with David Eisenbud, Springer, 2016).[7]

Recognition

In 2014 Peeva was elected as a fellow of the American Mathematical Society "for contributions to commutative algebra and its applications."[8]

In 2019/2020 and in 2012/2013 Peeva was a Simons Foundation Fellow.[9] During 1999-2001 she was a Sloan Foundation Fellow[10] and was a Sloan Doctoral Dissertation Fellow in 1994/1995.

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References
  1. Faculty profile, Cornell University, retrieved 2018-10-30.
  2. McCullough, Jason; Peeva, Irena (2018). "Counterexamples to the Eisenbud–Goto regularity conjecture" (PDF). Journal of the American Mathematical Society. 31 (2): 473–496. doi:10.1090/jams/891. MR 3758150.
  3. Irena Peeva at the Mathematics Genealogy Project
  4. Curriculum vitae, retrieved 2018-10-30.
  5. "Bio" (PDF).
  6. Reviews of Graded Syzygies: Christopher A. Francisco (2011), MR2560561; Peter Schenzel, Zbl 1213.13002
  7. Reviews of Minimal Free Resolutions over Complete Intersections: Benjamin P. Richert, MR3445368; Michael Brown, Zbl 1342.13001
  8. 2014 Class of the Fellows of the AMS, retrieved 2014-06-16.
  9. "Simons Fellows in Mathematics". Simons Foundation. 2012-06-19. Retrieved 2019-10-06.
  10. "Past Fellows". sloan.org. Retrieved 2019-10-06.
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