Speakers include:
- I. Anderson
Symmetry reduction of differential systems and the
classical integration method of Darboux,
Lecture I
- A. Cap
Semisimple representation theory in geometry,
correspondence spaces, twistor spaces, and analogues of the Fefferman
construction
- B. Doubrov
Non-parabolic Cartan geometries associated with
finite-type differential equations and non-holonomic vector
distributions of rank 2,
Lectures 1,2,3
- M. Dunajski
Projective structures, twistor theory and
ODEs,
Lectures
1, 2
- M. Godlinski
GL(2,R) geometry of ODEs
- B. Jakubczyk
Equivalence of generic distributions and their singular curves
- B. Kruglikov
Classification of 2nd order ODEs: Tresse and
beyond. Differential invariants, finiteness theorem and
examples
Lectures 1,2
- V. Lychagin
Differential invariants for feedback equivalence of
control systems Lecture
- Y. Machida
Differential equations associated with cone fields
- T. Morimoto
Tanaka theories, surroundings, and developments -
Geometry of differential systems, geometry of differential equations,
and Cartan connections
- P. Mormul
Nilpotent approximations in the tower (called Monster)
of Goursat distributions of various ranks
- W. Respondek
Geometry of Cartan distributions; From first
order ODE's on a manifold to mechanical second order ODE's
on a tangent bundle
- J. Slovak
Weyl structures for parabolic geometries, with
applications to construction of Cartan connections and invariant
operators
Article that covers the lectures
- D. The
Contact
geometry of hyperbolic equations of generic
type
Lecture
- B. Warhurst
Rigidity of fundamental graded Lie algebras and Carnot
groups
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