Read more
The first European Congress of Mathematics was held in Paris from July 6 to July 10, 1992, at the Sorbonne and Pantheon-Sorbonne universities. It was hoped that the Congress would constitute a symbol of the development of the community of European nations. More than 1,300 persons attended the Congress. The purpose of the Congress was twofold. On the one hand, there was a scientific facet which consisted of forty-nine invited mathematical lectures that were intended to establish the state of the art in the various branches of pure and applied mathematics. This scientific facet also included poster sessions where participants had the opportunity of presenting their work. Furthermore, twenty-four specialized meetings were held before and after the Congress. The second facet of the Congress was more original. It consisted of six teen round tables whose aim was to review the prospects for the interactions of mathematics, not only with other sciences, but also with society and in particular with education, European policy and industry. In connection with this second goal, the Congress also succeeded in bring ing mathematics to a broader public. In addition to the round tables specific ally devoted to this question, there was a mini-festival of mathematical films and two mathematical exhibits. Moreover, a Junior Mathematical Congress was organized, in parallel with the Congress, which brought together two hundred high school students.
List of contents
Table of Contents of Volume I Invited Lectures (Part 1).- Plenary Lectures.- The Vassiliev Theory of Discriminants and Knots.- Transparent Proofs and Limits to Approximation.- Poisson Algebraic Groups and Representations of Quantum Groups at Roots of 1.- Gauge Theory and Four-Manifold Topology.- Spectral Theory and Geometry.- Pattern Theory: A Unifying Perspective.- Brownian Motion and Obstacles.- Geometric Quantization and Equivariant Cohomology.- Parallel Lectures.- The Power of Exponentiation in Arithmetic.- Subspace Arrangements.- Optimal Recovery of Functions and Integrals.- Existence globale et diffusion pour les modèles discrets de la cinétique des gaz.- Sporadic Groups and String Theory.- A Harmonic Analysis Approach to Problems in Nonlinear Partial Differential Equations.- (Some) Old and New Results on Algebraic Surfaces.- Evidence for a Cohomological Approach to Analytic Number Theory.- Cauchy-Riemann Operators, Self-Duality, and the Spectral Flow.- Index of Authors of Volumes I and II.
