J. Aaronson (Tel Aviv) - Rational weak mixing in infinite measure spaces
H. Abdalaoui (Rouen) - On Approximately Transitive property and simple spectrum
O.N. Ageev (Moscow) - Spectral analysis of some joinings dynamical systems
J.-P. Conze (Rennes) - Groups of affine transformations on compact nilmanifolds: ergodicity, spectral gap property
A. Danilenko (Kharkov) - On spectral multiplicities of ergodic Abelian group actions
T. Downarowicz (Wrocław) - Classes of large sets in $\Bbb Z$ and their connection with mixing properties
B. Fayad (Paris13, CNRS) - Ergodic dynamics in the solid torus
R. Finn (Stanford University)
N. Frantzikinakis (Univ. of Crete) - Convergence of multiple ergodic averages, recent advances and a spectral approach
K. Frączek (Toruń) - On Markov quasi-similarity of Koopman operators
M. Guenais (Paris) - On spectral eigenvalues of some transformations linked to an irrationnal rotation
E. Gutkin (Toruń) - Conservativeness and ergodicity for the billiard on noncompact polygons
B. Kamiński (Toruń)
A. Katok (Penn State U.) - On ergodic and spectral properties of real-analytic diffeomorphisms
S. Katok (Penn State U.) - Calculation of the entropy for a class of Gauss-like maps related to a new kind of continued fractions
A. Kochergin (Moscow) - The time change, smoothness, singularities and mixing properties for flows
S. Kotowski (Polish-Japanese Institute of Information Technology)
J. Kułaga (Toruń) - On the absence of metric and spectral self-similarities
S. Król (Toruń) - The Blum-Hanson property via convergence in measure
J. Kwiatkowski (Olsztyn) - A survey of spectral properties of Morse flows
F. Ledrappier (Paris)
M. Lemańczyk (Toruń) - Spectral theory and joinings
A. Prikhodko (Moscow) - On rank one flows with Lebesgue spectrum and flat polynomials with coefficients {0,1} over the group R
H. Reeve (Bristol)
R. Saghin (Barcelona)
J. Serafin (Wrocław) - Phenomena in rank-1 Z^2 actions
J.-P. Thouvenot (Paris) - Looking for the structure
Y. Tomilov (Torun) - Spectrum and wandering
B. Weiss (Jerusalem) - Hilbert dynamical systems