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Bjorn Poonen

Affiliations: 
University of California, Berkeley, Berkeley, CA, United States 
Area:
Mathematics
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Children

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Anne K. Eisentraeger grad student 2003 UC Berkeley
Patrick K. Corn grad student 2005 UC Berkeley
Dragos F. Ghioca grad student 2005 UC Berkeley
Bonnie S. Huggins grad student 2005 UC Berkeley
Nghi H. Nguyen grad student 2005 UC Berkeley
Oscar G. Villareal grad student 2005 UC Berkeley
Shahed I. Sharif grad student 2006 UC Berkeley
Aaron Greicius grad student 2007 UC Berkeley
David J. Zywina grad student 2008 UC Berkeley
Anthony Varilly grad student 2009 UC Berkeley
Bianca L. Viray grad student 2010 UC Berkeley

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Publications

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Jordan BW, Klagsbrun Z, Poonen B, et al. (2020) Statistics of $K$-groups modulo $p$ for the ring of integers of a varying quadratic number field Arxiv: Number Theory. 2: 287-307
Doyle JR, Poonen B. (2020) Gonality of dynatomic curves and strong uniform boundedness of preperiodic points Compositio Mathematica. 156: 733-743
Jordan BW, Poonen B. (2020) The analytic class number formula for $1$-dimensional affine schemes Bulletin of the London Mathematical Society
Poonen B, Slavov K. (2020) The Exceptional Locus in the Bertini Irreducibility Theorem for a Morphism International Mathematics Research Notices
Park J, Poonen B, Voight J, et al. (2019) A heuristic for boundedness of ranks of elliptic curves Journal of the European Mathematical Society. 21: 2859-2903
Jordan BW, Keeton AG, Poonen B, et al. (2018) Abelian Varieties Isogenous To A Power Of An Elliptic Curve Compositio Mathematica. 154: 934-959
Anderson J, Hamblen S, Poonen B, et al. (2018) Local Arboreal Representations International Mathematics Research Notices. 2018: 5974-5994
Charles F, Poonen B. (2018) Erratum to “Bertini irreducibility theorems over finite fields” Journal of the American Mathematical Society. 32: 605-607
Bleher FM, Chinburg T, Poonen B, et al. (2017) Automorphisms of Harbater-Katz-Gabber curves Mathematische Annalen. 368: 811-836
Charles F, Poonen B. (2016) Bertini irreducibility theorems over finite fields Journal of the American Mathematical Society. 29: 81-94
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