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Motivic Integration and its Interactions with Model Theory and Non-Archimedean Geometry: Volume 1 (London Mathematical Society Lecture Note Series)

By: Johannes Nicaise (Edited by) , Julien Sebag (Edited by) , Raf Cluckers (Edited by)

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Ksh 18,250.00

Format: Paperback or Softback

ISBN-10: 0521149762

ISBN-13: 9780521149761

Collection / Series: London Mathematical Society Lecture Note Series

Collection Type: Publisher collection

Publisher: Cambridge University Press

Imprint: Cambridge University Press

Country of Manufacture: GB

Country of Publication: GB

Publication Date: Sep 22nd, 2011

Publication Status: Active

Product extent: 346 Pages

Weight: 506.00 grams

Dimensions (height x width x thickness): 22.70 x 15.60 x 1.80 cms

Product Classification / Subject(s): Mathematical logic
Algebraic geometry

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Assembles different theories of motivic integration for the first time, providing all of the necessary background for graduate students and researchers from algebraic geometry, model theory and number theory. In a rapidly-evolving area of research, this volume and Volume 2, which unite the several viewpoints and applications, will prove invaluable.
The development of Maxim Kontsevich''s initial ideas on motivic integration has unexpectedly influenced many other areas of mathematics, ranging from the Langlands program over harmonic analysis, to non-Archimedean analysis, singularity theory and birational geometry. This book assembles the different theories of motivic integration and their applications for the first time, allowing readers to compare different approaches and assess their individual strengths. All of the necessary background is provided to make the book accessible to graduate students and researchers from algebraic geometry, model theory and number theory. Applications in several areas are included so that readers can see motivic integration at work in other domains. In a rapidly-evolving area of research this book will prove invaluable. This first volume contains introductory texts on the model theory of valued fields, different approaches to non-Archimedean geometry, and motivic integration on algebraic varieties and non-Archimedean spaces.

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