Lecture Notes on O-Minimal Structures and Real Analytic Geometry / Edition 1

Lecture Notes on O-Minimal Structures and Real Analytic Geometry / Edition 1

ISBN-10:
1461440416
ISBN-13:
9781461440413
Pub. Date:
09/14/2012
Publisher:
Springer New York
ISBN-10:
1461440416
ISBN-13:
9781461440413
Pub. Date:
09/14/2012
Publisher:
Springer New York
Lecture Notes on O-Minimal Structures and Real Analytic Geometry / Edition 1

Lecture Notes on O-Minimal Structures and Real Analytic Geometry / Edition 1

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Overview

This volume was produced in conjunction with the Thematic Program in o-Minimal Structures and Real Analytic Geometry, held from January to June of 2009 at the Fields Institute. Five of the six contributions consist of notes from graduate courses associated with the program: Felipe Cano on a new proof of resolution of singularities for planar analytic vector fields; Chris Miller on o-minimality and Hardy fields; Jean-Philippe Rolin on the construction of o-minimal structures from quasianalytic classes; Fernando Sanz on non-oscillatory trajectories of vector fields; and Patrick Speissegger on pfaffian sets. The sixth contribution, by Antongiulio Fornasiero and Tamara Servi, is an adaptation to the nonstandard setting of A.J. Wilkie's construction of o-minimal structures from infinitely differentiable functions. Most of this material is either unavailable elsewhere or spread across many different sources such as research papers, conference proceedings and PhD theses.

This book will be a useful tool for graduate students or researchers from related fields who want to learn about expansions of o-minimal structures by solutions, or images thereof, of definable systems of differential equations. ​


Product Details

ISBN-13: 9781461440413
Publisher: Springer New York
Publication date: 09/14/2012
Series: Fields Institute Communications , #62
Edition description: 2012
Pages: 244
Product dimensions: 6.10(w) x 9.25(h) x 0.02(d)

Table of Contents

Preface.- Blowings-up of Vector Fields (F. Cano).- Basics of o-Minimality and Hardy Fields (C. Miller).- Construction of o-Minimal Structures from Quasianalytic Classes (J.-P. Rolin).- Course on Non-Oscillatory Trajectories.- F.S. Sánchez).- Pfaffian Sets and o-Minimality (P. Speissegger).- Theorems of the Complement (A. Fornasiero, T. Servi).​
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