Monica Nevins

Biography

Dr. Nevin's research is in algebra. Her particular interests include the structure and representation theory of algebraic groups over the p-adic numbers. She also explores applications to coding theory and cryptography.

Supervised Students and Postdocs:

• Adèle Bourgeois (PhD)
• Mengyuan Cao (MSc, co-supervised with Hadi Salmasian)
• Dang Nguyen (MSc)
• Hayley Tomkins (MSc, co-supervised with Hadi Salmasian)

Research Group(s): Algebra, Lie Theory

Selected publications:

• Monica Nevins, "Restricting toral supercuspidal representations to the derived group, and applications", Journal of Pure and Applied Algebra, Volume 219, Issue 8, August 2015, 3337--54.

• Monica Nevins, "On Branching Rules of Depth-Zero Representations", Journal of Algebra 408 (2014) 1--27.

• Katherine Jarvis and Monica Nevins, "ETRU: NTRU over the Eisenstein Integers", Designs, Codes and Cryptography: Volume 74, Issue 1 (2015), Page 219-242.

• Monica Nevins, "Branching Rules for Supercuspidal Representations of SL(2,k), for k a p-adic field," Journal of Algebra, Volume 377 (March 2013), pp 204-231.

• Terasan Niyomsataya, Ali Miri and Monica Nevins, "Decoding Affine Reflection Group Codes with Trellises", Advances in Mathematics of Communications (AMC), Vol 6, No 4, pp 385-400, November 2012.