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most citedGeneralized models as a universal approach to the analysis of nonlinear dynamical systems

126 citations · 215 across the 7 of their papers we have counts for

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nlin.CD200919 cited

Coagulation and fragmentation dynamics of inertial particles

Jens C. Zahnow, Rafael D. Vilela, Ulrike Feudel +1

Inertial particles suspended in many natural and industrial flows undergo coagulation upon collisions and fragmentation if their size becomes too large or if they experience large…

nlin.CD200815 cited

Moving Finite Size Particles in a Flow: A Physical Example for Pitchfork Bifurcations of Tori

Jens C. Zahnow, Ulrike Feudel

The motion of small, spherical particles of finite size in fluid flows at low Reynolds numbers is described by the strongly nonlinear Maxey-Riley equations. Due to the Stokes drag…

nlin.CD200626 cited

Kinematic studies of transport across an island wake, with application to the Canary islands

Mathias Sandulescu, Emilio Hernandez-Garcia, Cristobal Lopez +1

Transport from nutrient-rich coastal upwellings is a key factor influencing biological activity in surrounding waters and even in the open ocean. The rich upwelling in the North-We…

nlin.CD2006126 cited

Generalized models as a universal approach to the analysis of nonlinear dynamical systems

Thilo Gross, Ulrike Feudel

We present a universal approach to the investigation of the dynamics in generalized models. In these models the processes that are taken into account are not restricted to specific…

nlin.CD2003

Enhancement of Noise-induced Escape through the Existence of a Chaotic Saddle

Suso Kraut, Ulrike Feudel

We study the noise-induced escape process in a prototype dissipative nonequilibrium system, the Ikeda map. In the presence of a chaotic saddle embedded in the basin of attraction o…

nlin.CD2003

Multistability, noise and attractor-hopping: The crucial role of chaotic saddles

Suso Kraut, Ulrike Feudel

We investigate the hopping dynamics between different attractors in a multistable system under the influence of noise. Using symbolic dynamics we find a sudden increase of dynamica…