Andrea M. Heald

Research

Broadly speaking I have an interest in algebraic groups, algebraic number theory and arithmetic groups. My dissertation research has consisted of showing various S-arithmetic groups have the property of bounded generation. Here is a copy of my research statement. (Updated 10/30/12.)

Writings

  • Bounded Generation of two Families of S-Arithmetic Groups
  • Here is a write-up of the group project I participated in with Aline Hosry, Dennis Moore and Jose Rodriguez at the MSRI summer school on commutative algebra in 2011.
  • Waffles: Irreducible Representations of Metacyclic Groups (with Matthew Zaremsky and Mark Pearson) Appeared in the Pi Mu Epsilon Journal, Issue 13:2, pages 93-104 (Spring 2010).
  • Understanding Counter-examples to Lubin's Conjecture Harvey Mudd College Senior Thesis