Impulsive Dynamical Systems (IDS) can be seen as suitable mathematical models of real world phenomena that display abrupt changes in their behavior.

More precisely, an IDS is described by three objects: a continuous semiflow on a space X; a set D contained in X where the flow undergoes sudden perturbations; and an impulsive function from D to X, which determines the change in the trajectory each time it collides with the impulsive set D.

Speaker  Alexandre RODRIGUES (University of Porto)

Title. Rank-one strange attractors versus Heteroclinic tangles

Abstract.

Date. September 24, 15h00 (UTC/GMT+1)

Speaker  Dario DARJI (University of Louisville) 

Title.  Generalized Hyperbolicity and the Shadowing Property in Linear Dynamics

Abstract.

Date. September 24, 14h00 (UTC/GMT+1)

Speaker  Kenichiro YAMAMOTO (Nagaoka)

Title. Large deviation principle for piecewise monotonic maps with density of periodic measures

Abstract. 

Date. March 05, 13h00 (UTC/GMT) - UNUSUAL TIME!

Speaker.  Mao SHINODA (Keio University)

Title. Non-convergence of equilibrium states at zero temperature limit

Abstract.

Date. February 26, 14h00m (UTC/GMT)

Speaker.  Federico RODRIGUEZ-HERTZ (Penn State University)

Title. Rigidity for expanding maps

Abstract.

Date. February 19, 14h00m (UTC/GMT)

Speaker.  Benoît KLOECKNER (Université Paris-Est)

Title. Effective high-temperature estimates ensuring a spectral gap

Abstract.

Date. February 12, 14h00m (UTC/GMT)

Speaker.  Natalia JURGA (University of St. Andrews)

Title. Box dimensions of $(\times m, \times n)$ invariant sets

Abstract.

Date. January 22, 14h00m (UTC/GMT)

Speaker. Jairo Bochi (PUC Chile)

Title. Topological emergence

Abstract.

Date. January 15, 14h00m (UTC/GMT)

Speaker. Hong-Kun ZHANG (University of Massachusetts Amherst)

Title. Levy diffusion for Lorentz gas with flat points

Abstract.