Dr. Cameron Stewart

Cameron Stewart's imaginative work in analytic number theory has produced many original and striking results. His early work on applications of transcendence theory to divisors of arithmetical sequences initiated a new field of study. His results in that area have never been surpassed. His introduction of transcendence theory into the study of heights of algebraic numbers led to the subsequent important generalization of these results to elliptic curves and abelian varieties. His recent work has combined methods from analytic and combinatorial number theory to solve a number of well known difficult problems.