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Mark Coleman


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Mark Coleman is a Senior Lecturer in Pure Mathematics at The University of Manchester. His research interests include Analytic Number Theory, with a focus on the geometric distribution of ideals in number fields and the distribution of Gaussian primes in the plane. He holds a PhD from Cambridge University, where he worked under Alan Baker, FRS and Fields medal winner. Coleman's academic journey includes an undergraduate degree from Imperial College, London, and a Certificate of Advanced Study (Part III) from Cambridge. He joined The University of Manchester in 1989 after a two-year post-doc at Imperial College.


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Mark Coleman is a researcher in Analytic Number Theory at the University of Manchester. His work focuses on the distribution of prime numbers and related arithmetic functions within number fields. He has published extensively on topics such as the distribution of points where binary quadratic forms are prime, zero-free regions for Hecke L-functions, and the application of sieve methods in number theory. His research also includes the study of norm-forms, prime ideals, and the use of the Hooley-Huxley contour method for problems in number fields. Coleman's contributions highlight the intersection of analytic techniques with algebraic number theory.

Source: google_scholar · 97 words
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