Dr. Zvi Rosen
Assistant Professor
Mathematics and Statistics
Boca Raton Campus | SE 43 224
Education:
Ph.D. University of California, Berkeley, 2015. Thesis: Algebraic Matroids in Applications.
Research Interests
My research focuses on the intersection of mathematical biology and applied algebra.
In particular, I think about how tools from algebraic geometry, commutative algebra,
and combinatorics can be applied to biological questions. I also work on either side of
this intersection: I study problems related to algebraic matroids and coordinate projections in other realms,
and I have computational biology projects in translation dynamics and gene regulatory networks.
- Algebra keywords   : algebraic matroids, structured polynomial systems, arrangements of convex sets.
- Biology keywords   : population genetics, single-cell transcriptomics, neural codes.
See my     at Google Scholar ( ) , or check the  for my recent work
( ) . For a detailed description of current and future projects, please read my   .
Recent Publications
1. Algebraic signatures of convex and non-convex codes
 Carina Curto, Elizabeth Gross, Jack Jeffries, Katherine Morrison, ZviÌý¸é´Ç²õ±ð²Ô, Anne Shiu, Nora Youngs
 To appear in Journal of Pure and Applied Algebra.
2. Geometry of the sample frequency spectrum and the perils of demographic inference.Â
ZviÌý¸é´Ç²õ±ð²Ô*, Anand Bhaskar*, Sebastien Roch, Yun S. Song
Genetics 209(4). genetics-300733. 2018.
3. What makes a neural code convex?
Carina Curto, Elizabeth Gross, Jack Jeffries, Katherine Morrison, Mohamed Omar, ZviÌý¸é´Ç²õ±ð²Ô, Anne Shiu, and Nora Youngs        Â
SIAM Journal on Applied Algebra and Geometry, 1(1), 222-238, 2017.Â
4. The geometry of rank-one tensor completion
Thomas Kahle, Kaie Kubjas, Mario Kummer, ZviÌý¸é´Ç²õ±ð²Ô
SIAM Journal on Applied Algebra and Geometry, 1(1), 200-221, 2017
5. Algebraic systems biology: a case study for the Wnt pathway.
Elizabeth Gross, Heather A. Harrington, ZviÌý¸é´Ç²õ±ð²Ô,
Bernd SturmfelsBulletin of Mathematical Biology, 78, 21-51, 2016.