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Adam Harper is a professor at the University of Warwick, specializing in number theory. His research interests are primarily in analytic and combinatorial probabilistic number theory. He has made significant contributions to the understanding of selection problems and the behavior of random multiplicative functions, as well as the implications of extreme values of Gaussian processes. His work includes studying Dirichlet polynomials and character sums, and he is particularly noted for his research on the distribution of smooth numbers and the behavior of the Riemann zeta function on the critical line. Harper's teaching involves advanced topics related to number theory, and he has compiled lecture notes for various courses he teaches. He aims to motivate students with clear explanations of complex proofs, drawing connections to classical theories in probabilistic number theory. Harper is actively engaged in workshops and conferences within the mathematical community, sharing insights from his research and teaching methodology.
Includes General, Mechanical, Civil, Electrical, Biomedical, and Manufacturing Engineering. Most programs fall under English Band A.