معرفی
Robert Lemke-Oliver is an Associate Professor in the Department of Mathematics at Tufts University. His research focuses on analytic number theory and arithmetic statistics, with support from NSF grant DMS-2200760. He explores connections between prime numbers, elliptic curves, and modular forms, emphasizing equidistribution problems and Diophantine equations.
Education:
- PhD, Emory University (2013)
- MA, University of Wisconsin-Madison (2010)
- BS, Rose-Hulman Institute of Technology (2008)
His work bridges classical number theory with modern applications, particularly through L-functions and modular forms. He investigates how these tools capture prime distribution properties and solve problems related to elliptic curve ranks and class groups.
Recent research trends include:
- Prime number biases in consecutive distributions
- Galois group structures in number field counting
- Modular form applications to elliptic curves
- Equidistribution and arithmetic statistics
He has collaborated with institutions such as MSRI and delivered invited lectures at major conferences, including the Maine-Quebec Number Theory Conference and the Automorphic Forms Workshop.
