Algorithmic Analysis of PDEs Organizers: Alexei Bocharov, Greg Reid and Thomas Wolf Confirmed participants: Alexei Bocharov (Wolfram Research) and Vladimir Gerdt (algorithmic analysis of integrability conditions and software for geometrical methods for partial differential equations); Greg Reid (University of British Columbia) Ian Lisle (University of Canberra) (Cartan structure of infinite Lie pseudogroups) Possible speakers: Francois Boulier, Elizabeth Mansfield, Guiseppa Carra-Ferro, Colin Rust and William Sit (Differential Algebra); George Wilkens (exterior differential systems and control theory); Michel Petitot (control theory and differential algebra); David Hartley and Robin Tucker (exterior systems); Fritz Schwarz, Mark Hickman, Willy Hereman, Khai Vu and Thomas Wolf (software for Lie methods for PDE); Gabriel Thomas and Evelyn Hubert (Grenoble); Werner Seiler (formal jet space methods). Abstract: We wish to provide a forum in which to discuss theory, different algorithmic approaches and implementations of algorithms for PDEs. One particular aspect will be the recent remarkable theoretical advances and related implementations for normal and involutive form algorithms for polynomially nonlinear systems of PDEs. Already the original PDE-ODE session has split into two, the other on ODEs being organised by Vladimir Gerdt. If there are sufficient numbers it is hoped that the current session will also split into two: one with its emphasis on symmetry and integrability related methods; and the other with its emphasis on the analysis of overdetermined systems. Also of interest are applications to numerical analysis and symmetry and integrability analysis of PDE. We hope to gather representatives from the main approaches to PDEs: exterior systems, jet space methods, differential-algebraic methods, symmetry methods, symbolic-numeric methods, integrability and solitonic methods, etc.