Jaclyn Lang

Jaclyn Lang is currently an Assistant Professor at Temple University in Philadelphia. Prior to that, she held postdoctoral positions at Université Paris 13, the Max Planck Institute of Mathematics, and the University of Oxford. She earned her Ph.D. from UCLA in 2016 under the advisement of Haruzo Hida. Her work is currently supported by grants from the National Science Foundation and the Simons Foundation. Broadly speaking, Jaclyn’s research is in the area of algebraic number theory. She likes to use p-adic methods to answer global questions. More specifically, she studies Galois representations, modular forms, and congruences between such objects.

Gautami Bhowmik

Gautami Bhowmik is a number theorist employed at the University of Lille in Northern France. In particular, she is interested in analytic and additive problems, especially those related to L-functions. She also studies medieval Sanskrit texts of arithmetic as well. Other than that, she is active in the promotion of women in Mathematics both in French and European associations.

Katharina Müller

Katharina Mueller is interested in algebraic number theory, in particular in Iwasawa theory of elliptic curves and modular forms. Most of her research focuses on the relation between algebraic objects such as Slemer groups and class groups aqnd analytic objects such as p-adic L-functions. She is also working on growth formulas and Iwasawa invariants in various contexts. More recently, her research has also focused on Iwasawa theory of graphs

Neha Prabhu

Neha Prabhu is an assistant professor at Sai University, helping build the math program there. Her research interests include equidistribution of sequences arising from modular forms and elliptic curves, and has worked on questions relating to the error term in the Sato-Tate conjecture in these settings.

Charanya Ravi

Charanya Ravi is an assistant professor of mathematics at the Theoretical Statistics and Mathematics Unit of the Indian Statistical Institute, Bangalore Centre. Broadly, her area of research interest is algebraic geometry. She is particularly interested in algebraic K-theory, algebraic cycles and motives in the context of algebraic stacks and equivariant algebraic geometry. She is currently working on problems related to cohomology of algebraic stacks.

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