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Cameron Leigh Stewart : ウィキペディア英語版
Cameron Leigh Stewart

Cameron Leigh Stewart FRSC is a Canadian mathematician. He is a professor of pure mathematics at the University of Waterloo. He was elected Fellow of the Royal Society of Canada in 1989. He was appointed Fellow of the Fields Institute in 2008. Since 2003 he has held a Canada Research Chair (tier 1).〔(Cameron L. Stewart's Canada Research Chair Profile )〕 Since 2005 he has been appointed University Professor at the University of Waterloo.〔 University Professors of the University of Waterloo http://provost.uwaterloo.ca/universityprofessors.html〕
He made numerous contributions to number theory, in particular the ''abc'' conjecture. In 1976 he obtained, with Alan Baker, an effective improvement to Liouville's Theorem. In 1991 he proved that the number of solutions to a Thue equation f(x,y) = h is at most 2800(1 + 1/4\epsilon \deg f)(\deg f)^, where \epsilon is a pre-determined positive real number and \omega(g) is the number of distinct primes dividing a large divisor g of h. This improves on an earlier result of Enrico Bombieri and Wolfgang M. Schmidt and is close to the best possible result. In 1995 he obtained, along with Jaap Top, the existence of infinitely many quadratic, cubic, and sextic twists of elliptic curves of large rank. In 1991 and 2001 respectively, he obtained, along with Kunrui Yu, the best unconditional estimates for the abc conjecture. In 2013, he solved an old problem of Erdős involving Lucas and Lehmer numbers. In particular, he proved that the largest prime divisor P(n) of 2^n - 1 satisfies \lim_ P(n)/n = \infty. He was selected to give the annual (Isidore and Hilda Dressler Lecture ) at Kansas State University in 2015.
Stewart completed a B.Sc. at the University of British Columbia in 1971 and a M.Sc in 1972 from McGill University. He earned his doctorate from the University of Cambridge in 1976, under supervision of Alan Baker.〔(Curriculum Vitae at University of Waterloo )〕 While at Cambridge he was awarded the J.T. Knight Prize in 1974.
==Selected works==

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