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The Japanese-Australian Workshop on Real and Complex Singularities, JARCS III, The University of Sydney, Sydney, 15-18 September 2009

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The third Japanese-Australian Workshop on Real & Complex Singularities (JARCS III) was held at the University of Sydney, Australia, during the period 15–18 September 2009. There were 33 participants, mostly from Japan and Australia. The workshop covered a variety of topics in singularity theory and brought together experts, early career researchers, and doctoral students from Australia, France and Japan. This volume contains research papers in real and complex singularities, algebraic geometry and three introductory Lectures on Ominimal structures. It is our hope that this volume reflects the lively research atmosphere of this conference.

Author(s): Toshizumi Fukui, Adam Harris, Alexander Isaev, Satoshi Koike, Laurentiu Paunescu
Series: Proceedings of the Centre for Mathematics and Its Applications, Australian National University 43
Edition: 1
Publisher: Centre for Mathematics and Its Applications, Mathematical Sciences Institute, The Australian National University
Year: 2010

Language: English
Commentary: Made from the PDFs at: http://maths.anu.edu.au/research/research-symposia-proceedings/japanese-australian-workshop-real-complex-singularities
Pages: 178
City: Canberra

Table of Contents

The Japanese-Australian Workshop on Real and Complex Singularities, JARCS III

Preface

List of Participants

Organizing Committee

Contents

Symmetry via Lie algebra cohomology

Simple Elliptic Hypersurface Singularities: A New Look at the Equivalence Problem

Lecture 1: O-minimal structures

Lecture 2: Stratifications in o-minimal structures

Lecture 3: Three fundamental theorems of Singularity theory in o-minimal structures

CR deformation of cyclic quotient surface singularities

On mixed plane curves of polar degree 1

Stable multigerms, simple multigerms and asymmetric Cantor sets

Systems of Uniformization Equations along Saito free divisors and related topics

Triangulations of non-proper semialgebraic Thom maps

Monodromies at infinity of polynomial maps and A-hypergeometric functions