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A01=Matthew C. H. Tointon
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Introduction to Approximate Groups

English

By (author): Matthew C. H. Tointon

Approximate groups have shot to prominence in recent years, driven both by rapid progress in the field itself and by a varied and expanding range of applications. This text collects, for the first time in book form, the main concepts and techniques into a single, self-contained introduction. The author presents a number of recent developments in the field, including an exposition of his recent result classifying nilpotent approximate groups. The book also features a considerable amount of previously unpublished material, as well as numerous exercises and motivating examples. It closes with a substantial chapter on applications, including an exposition of Breuillard, Green and Tao's celebrated approximate-group proof of Gromov's theorem on groups of polynomial growth. Written by an author who is at the forefront of both researching and teaching this topic, this text will be useful to advanced students and to researchers working in approximate groups and related areas. See more
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A01=Matthew C. H. TointonAge Group_UncategorizedAuthor_Matthew C. H. Tointonautomatic-updateCategory1=Non-FictionCategory=PBDCategory=PBGCategory=PBVCOP=United KingdomDelivery_Delivery within 10-20 working daysLanguage_EnglishPA=In stockPrice_€20 to €50PS=Activesoftlaunch
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Product Details
  • Weight: 330g
  • Dimensions: 153 x 228mm
  • Publication Date: 14 Nov 2019
  • Publisher: Cambridge University Press
  • Publication City/Country: United Kingdom
  • Language: English
  • ISBN13: 9781108456449

About Matthew C. H. Tointon

Matthew C. H. Tointon is the Stokes Research Fellow at Pembroke College Cambridge affiliated to the Department of Pure Mathematics and Mathematical Statistics at the University of Cambridge. He has held postdoctoral positions at Homerton College Cambridge at the Université de Paris-Sud and at the Université de Neuchâtel Switzerland. Tointon is the author of numerous research papers on approximate groups and he proved the strongest known results describing the structure of nilpotent and residually nilpotent approximate groups.

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