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New horizons in pro-p groups

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440
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~7h 20min
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English
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Birkhauser Verlag AG 3 views
ISBN
0817641718
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Hardcover
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About Author

Marcus du Sautoy

Marcus du Sautoy is the Charles Simonyi Professor for the Public Understanding of Science at the Oxford University, a chair he holds jointly at the Department of Continuing Education and the Mathematical Institute. He is also a Professor of Mathematics and a Fellow of New College. He was made a Fellow of the Royal Society in 2016. In 2001 he won the prestigious Berwick Prize of the London Mathematical Society awarded every two years to reward the best mathematical research made by a mathematician under 40. In 2004 Esquire Magazine chose him as one of the 100 most influential people under 40 in Britain and in 2008 he was included in the prestigious directory Who’s Who. In 2009 he was awarded the Royal Society’s Faraday Prize, the UK’s premier award for excellence in communicating science. He received an OBE for services to science in the 2010 New Year’s Honours List. He also received the Joint Policy for Mathematics Board Communications Award for 2010 and the London Mathematical Society Zeeman Medal for 2014 for promotion of mathematics to the public. -- (

First sentence

The purpose of this chapter is to describe the use of Lie-theoretic methods in the study of pro-p groups...

Description

The impetus for current research in pro-p groups comes from four main directions: from new applications in number theory, which continue to be a source of deep and challenging problems; from the traditional problem of classifying finite p-groups; from questions arising in infinite group theory; and finally, from the younger subject of ‘profinite group theory’. A correspondingly diverse range of mathematical techniques is being successfully applied, leading to new results and pointing to exciting new directions of research. In this work important theoretical developments are carefully presented by leading mathematicians in the field, bringing the reader to the cutting edge of current research. With a systematic emphasis on the construction and examination of many classes of examples, the book presents a clear picture of the rich universe of pro-p groups, in its unity and diversity. Thirty open problems are discussed in the appendix. For graduate students and researchers in group theory, number theory, and algebra, this work will be an indispensable reference text and a rich source of promising avenues for further exploration.

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