Advances in modular arithmetic and the theory of finite fields are also generating fresh insights, particularly in the context of cryptographic applications and error-correcting codes, where the ...

The study of arithmetic properties and digit restrictions in number theory explores the intricate relationships between classical arithmetic functions and the digital representation of numbers.

She is primarily interested in distribution questions for arithmetic objects such as elliptic curves, abelian varieties, families of curves over finite fields, and zeroes of L-functions, using ...