Matthew P. Young

Matthew P. Young is a Harold H. Martin Professor of Mathematics at Rutgers University, specializing in Analytic Number Theory and Automorphic Forms. His research focuses on L-functions, modular forms, and spectral theory, with a strong emphasis on moments and subconvexity bounds.

• Research Trends: Recent publications highlight advancements in cubic and fourth moments of L-functions, reciprocity laws for Dedekind sums, and spectral large sieve inequalities. His work bridges classical number theory with modern automorphic form analysis.
• Teaching: Has taught a wide range of courses at Rutgers, including advanced topics in number theory and graduate-level mathematics, from 2007 to 2023.