Poster presentations

We congratulate Gábor Borbély, Daniela Froemberg, and Mirko Lukovic. who were awarded the prizes for the best three poster presentations. The committee deciding about these poster awards consisted of Profs. L.Bunimovich, G.Keller, I.M.Sokolov, and A.Vulpiani.

For each poster presentation one poster wall will be available.
These poster walls have the following size (don't feel obliged to really fill it):
Width: 97cm
Height: 250cm
Posters can be put up for the full duration of the seminar and workshop. Discussions during the breaks are encouraged.

Tony Albers & Günter Radons Analyzing anomalous diffusion processes: The distribution of generalized diffusivities

Gábor Borbély Slow decay of correlations and CLT for the system of two falling balls

Andreas Dechant Finite time dynamics and ergodicity breaking in logarithmic potentials

Weihua Deng Ergodic properties of fractional Brownian-Langevin motion

Alexander Dubkov Transient dynamics of Verhulst model with Levy-stable fluctuations in resources

Stephan Eule Models of power-law adaptation based on anomalous kinetics

Daniela Froemberg Asymptotic front velocity in an autocatalytic reaction-subdiffusion system

Alexander Iomin Fractional transport on a comb

Georgie Knight Chaotic diffusion in dynamical systems

Friedrich Lenz Spatio-temporal dynamics of bumblebees foraging under predation risk

Mirko Lukovic Convex hulls of Levy walks

Christian Rodrigues Transport in randomly perturbed dynamics

Trifce Sandev Modeling anomalous diffusion by fractional diffusion equation and generalized Langevin equation with frictional memory kernels of the Mittag-Leffler type

Yuzuru Sato Noise-induced phenomena in one-dimensional maps

Johannes Schulz Continuous time random walk processes with correlations

Soya Shinkai Some examples of 2-dimensional area-preserving infinite ergodic systems

Renat Sibatov Charge carrier dynamics in colloidal quantum dot array and Levy stable statistics

Oleksii Sliusarenko Kramers problem in anomalous dynamics

Vladimir Uchaikin Fractional approach to cosmic ray dynamics in the galaxy

Karina Weron The role of compound counting processes in the continuous-time-random-walk approaches to fractional dynamics of complex systems. Experimental evidence

For further information please e-mail to: wchaos11@pks.mpg.de

Tony Albers & Günter Radons	Analyzing anomalous diffusion processes: The distribution of generalized diffusivities
Gábor Borbély	Slow decay of correlations and CLT for the system of two falling balls
Andreas Dechant	Finite time dynamics and ergodicity breaking in logarithmic potentials
Weihua Deng	Ergodic properties of fractional Brownian-Langevin motion
Alexander Dubkov	Transient dynamics of Verhulst model with Levy-stable fluctuations in resources
Stephan Eule	Models of power-law adaptation based on anomalous kinetics
Daniela Froemberg	Asymptotic front velocity in an autocatalytic reaction-subdiffusion system
Alexander Iomin	Fractional transport on a comb
Georgie Knight	Chaotic diffusion in dynamical systems
Friedrich Lenz	Spatio-temporal dynamics of bumblebees foraging under predation risk
Mirko Lukovic	Convex hulls of Levy walks
Christian Rodrigues	Transport in randomly perturbed dynamics
Trifce Sandev	Modeling anomalous diffusion by fractional diffusion equation and generalized Langevin equation with frictional memory kernels of the Mittag-Leffler type
Yuzuru Sato	Noise-induced phenomena in one-dimensional maps
Johannes Schulz	Continuous time random walk processes with correlations
Soya Shinkai	Some examples of 2-dimensional area-preserving infinite ergodic systems
Renat Sibatov	Charge carrier dynamics in colloidal quantum dot array and Levy stable statistics
Oleksii Sliusarenko	Kramers problem in anomalous dynamics
Vladimir Uchaikin	Fractional approach to cosmic ray dynamics in the galaxy
Karina Weron	The role of compound counting processes in the continuous-time-random-walk approaches to fractional dynamics of complex systems. Experimental evidence