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  Potentials and limits to basin stability estimation

Schultz, P., Menck, P. J., Heitzig, J., Kurths, J. (2017): Potentials and limits to basin stability estimation. - New Journal of Physics, 19, 23005.
https://doi.org/10.1088/1367-2630/aa5a7b

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 ???ViewItemFull_lblCreators???:
Schultz, Paul1, ???ENUM_CREATORROLE_AUTHOR???           
Menck, Peter J.1, ???ENUM_CREATORROLE_AUTHOR???           
Heitzig, Jobst1, ???ENUM_CREATORROLE_AUTHOR???           
Kurths, Jürgen1, ???ENUM_CREATORROLE_AUTHOR???           
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1Potsdam Institute for Climate Impact Research, ou_persistent13              

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 ???ViewItemFull_lblAbstract???:
Stability assessment methods for dynamical systems have recently been complemented by basin stability and derived measures, i.e. probabilistic statements whether systems remain in a basin of attraction given a distribution of perturbations. Their application requires numerical estimation via Monte Carlo sampling and integration of differential equations. Here, we analyse the applicability of basin stability to systems with basin geometries that are challenging for this numerical method, having fractal basin boundaries and riddled or intermingled basins of attraction. We find that numerical basin stability estimation is still meaningful for fractal boundaries but reaches its limits for riddled basins with holes.

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 ???ViewItemFull_lblDates???: 2017
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???ViewItemFull_lblSourceTitle???: New Journal of Physics
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