Effective Methods and Theoretical and Practical Complexity Issues in: Commutative Algebra, Geometry, Real Geometry, Algebraic Number Theory, Algebraic Geometry and related fields: Algebraic Analysis of Differential Equations, Differential Geometry, Associative Algebras, Group Theory, Algebraic Groups and Lie Algebras, Algebraic and Differential Topology, as well as applications of these fields.
A.M. Cohen (Eindhoven), J.H. Davenport (Bath), A. Galligo (Nice), D. Yu. Grigoriev (University Park / Saint Petersburg), J. Heintz (Santander/Buenos Aires), D. Lazard (Paris), T. Mora (Genova), M. Pohst (Berlin), M. van der Put (Groningen), T. Recio (Santander), M.-F. Roy (Rennes, chairwoman), B. Sturmfels (Berkeley/Kyoto), C. Traverso (Pisa).
The program will include
Harm Derksen (Basel/Brandeis):
Constructive Invariant Theory
Jean-Charles Faugère (CNRS, Paris VI):
New generations of Gröbner basis algorithms
Angus Mac Intyre (Oxford University):
o-minimal expansions of the real: Characterization and Pfaffian Closure.
Vladimir Retakh (Arkansas State University)
Noncommutative Algebra and Geometry: A Down-to-Earth Approach
Nobuki Takayma (Kobe University):
Algorithms for differential operators and their applications to algebraic geometry.
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