Joseph D Rabinoff, Associate Professor

My research interests lie in number theory and algebraic geometry.  More specifically, I do a lot of work on non-Archimedean analytic spaces and their applications to algebraic and tropical geometry.

Contact Info:

Office Location:	120 Science Drive, Durham, NC 27708
Email Address:
Web Page:	https://services.math.duke.edu/~jdr/

Teaching (Fall 2024):

• MATH 218D-1.001, MATRICES AND VECTOR SPACES Synopsis

  Gross Hall 103, TuTh 11:45 AM-01:00 PM

• MATH 718D-1.001, MATRICES AND VECTOR SPACES Synopsis

  Gross Hall 103, TuTh 11:45 AM-01:00 PM

• MATH 218D-1.001, MATRICES AND VECTOR SPACES Synopsis

  Physics 154, TuTh 10:05 AM-11:20 AM

• MATH 718D-1.001, MATRICES AND VECTOR SPACES Synopsis

  Physics 154, TuTh 10:05 AM-11:20 AM

Office Hours:

Monday, 10--noon, Gross Hall 105
Wednesday, noon--1pm, Gross Hall 111

Education:

Ph.D.

Stanford University

2009

Specialties:

Number Theory
Algebra

Research Interests: Number theory, algebraic geometry

Keywords:

Arithmetical algebraic geometry • Curves, Algebraic • Geometry, Algebraic

Recent Publications   (More Publications)

1. Dupuy, T; Katz, E; Rabinoff, J; Zureick-Brown, D, Total p-differentials on schemes over Z/p², Journal of Algebra, vol. 524 (April, 2019), pp. 110-123 [doi]  [abs]
2. Foster, T; Rabinoff, J; Shokrieh, F; Soto, A, Non-Archimedean and tropical theta functions, Mathematische Annalen, vol. 372 no. 3-4 (December, 2018), pp. 891-914 [doi]  [abs]
3. Katz, E; Rabinoff, J; Zureick-Brown, D, Diophantine and tropical geometry, and uniformity of rational points on curves, Proceedings of Symposia in Pure Mathematics, vol. 97 no. 2 (January, 2018), pp. 231-279 [doi]  [abs]
4. Gubler, W; Rabinoff, J; Werner, A, Tropical skeletons, Annales de l'Institut Fourier, vol. 67 no. 5 (January, 2017), pp. 1905-1961 [doi]  [abs]
5. Papikian, M; Rabinoff, J, Optimal quotients of Jacobians with toric reduction and component groups, Canadian Journal of Mathematics, vol. 68 no. 6 (December, 2016), pp. 1362-1381 [doi]  [abs]

Recent Grant Support

• RTG: Linked via L-functions: training versatile researchers across number theory, National Science Foundation, 2023/10-2028/09.