Timothy Trudgian
Timothy Trudgian is an Australian mathematician specializing in number theory and related fields. He is known for his work on Riemann zeta function, analytic number theory, and distribution of primes. He currently is a Professor at the University of New South Wales (Canberra).[1] Education and CareerTrudgian completed his BSc (Hons) at the Australian National University in December 2005, then his Ph.D. from the University of Oxford in June 2010 under the supervision of Roger Heath-Brown.[1] His dissertation was titled Further results on Gram's Law.[2]. ResearchTrudgian has made significant contributions to the field of (analytic) number theory. His research includes work on Riemann zeta function, distribution of primes, and primitive root modulo n. One of his notable achievements is proving that the Riemann hypothesis is true up to 3 × 1012.[3] In 2024, together with Terence Tao and Andrew Yang, Trudgian published an on-going database of known theorems for various exponents appearing in analytic number theory, named Analytic Number Theory Exponent Database (ANTEDB), which could be used in the future for Lean formalization.[4][5] RecognitionTrudgian is a Fellow of the Australian Mathematical Society, elected in 2023.[6] References
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