# Department of Mathematics and Statistics

## Dan Yasaki Associate ProfessorAssociate Head

Office: Petty 146
Personal web page: www.uncg.edu/~d_yasaki/
Starting year at UNCG: 2008
Office hours: M 2:00 p.m. - 3:30 p.m., T 8:30 a.m. - 10:00 a.m., and by appointment

#### Education

Ph.D. in Mathematics, Duke University (2005)

#### Teaching

Fall, 2018
• MAT 310-01 LEC (Elementary Linear Algebra), MWF 11:00-11:50, Petty Building 7
• MAT 727-01 LEC (Linear Algebra Matrix Theory), MWF 1:00-1:50, Sullivan Science Building 218

#### Research Interests

Number Theory
Descendants: Paula Hamby, Debbie White, Nathan Fontes

#### Selected Recent Publications

• with Steve Donnelly, Paul E. Gunnells, and Ariah Klages-Mundt, A table of elliptic curves over the cubic field of discriminant -23, Experimental Mathematics, 24:4 (2015), 375-390.
• with Andrew R. Booker, Jeroen Sijsling, Andrew V. Sutherland, and John Voight, A database of genus 2 curves over the rational numbers, Algorithmic Number Theory 12th International Symposium (ANTS XII), LMS Journal of Computation and Mathematics (2016), to appear.
• Computing modular forms for $\mathrm{GL}_2$ over certain number fields, Computations with Modular Forms, Contributions in Mathematical and Computational Sciences 6 (2014), 363-377.
• with Mathieu Dutour Sikirić, Herbert Gangl, Paul E. Gunnells, Jonathan Hanke, and Achille Schürmann, On the cohomology of linear groups over imaginary quadratic fields, Journal of Pure and Applied Algebra 220, Issue 7, July 2016, 2564–2589.
• Integral cohomology of certain Picard modular surfaces, J. Number Theory 134 (2014) 13-28.

#### Brief Bio

Dr. Yasaki has an M.A. (2000) and Ph.D. (2005) from Duke University under the supervision of L. Saper. After a three year post-doc at the University of Massachusetts working with P. Gunnells, he has been part of the UNCG faculty since 2008. His research interests are in the area of modular forms, particularly the connection between explicit reduction theory of quadratic forms and the computation of Hecke data for automorphic forms. Recent work has focused on producing new examples of cusp forms over number fields of small degree. Reprints and preprints of publications can be found on his personal webpage.