
About
John Webb is an Associate Professor in the Department of Mathematics and Statistics at James Madison University (JMU), specializing in number theory with a focus on modular forms, integer partitions, and L-functions. He joined JMU in 2014 and holds a PhD in Mathematics (2011) from the University of South Carolina and a BA in Pure Mathematics (2001) from Dartmouth College.
His research explores classical modular forms and their applications to areas like L-functions and integer partitions. Key contributions include studies on modular forms' graded algebra structures and eta-quotient spaces. He is also involved with the Mid-Atlantic Seminar on Numbers (MASON) and has developed SageMath tools for modular form calculations.
Recent work includes investigations into partition function congruences modulo prime powers and infinite families of partition congruences. His publications span journals such as Advances in Mathematics and the Ramanujan Journal.
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