Steffen Karalus
University of Cologne
7 Papers
15 Citations
Steffen Karalus is an academic researcher from University of Cologne. The author has contributed to research in topics: Laplacian matrix & Network topology. The author has an hindex of 4, co-authored 6 publications. Previous affiliations of Steffen Karalus include Leipzig University & Forschungszentrum Jülich.
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Papers
Thermodynamics of polymer adsorption to a flexible membrane.
Steffen Karalus,Steffen Karalus,Steffen Karalus,Wolfhard Janke,Michael Bachmann,Michael Bachmann +5 more
TL;DR: It is shown that the flexibility of the membrane gives rise to qualitatively new behavior such as stretching of adsorbed conformations, and the predominant class of conformations as a function of the external parameters temperature and polymer-membrane interaction strength.
Network evolution towards optimal dynamical performance
Steffen Karalus,Markus Porto +1 more
TL;DR: In this paper, a generic approach to investigate the mutual interdependence between the behavior of dynamical processes on networks and the underlying topologies is presented, which is applicable to a wide class of dynamics.
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Symmetry-based coarse-graining of evolved dynamical networks
Steffen Karalus,Joachim Krug +1 more
TL;DR: The resulting coarse-grained networks provide an intuitive view of how the anomalous diffusive properties can be realized in the evolved structures.
5
Symmetry-based coarse-graining of evolved dynamical networks
Steffen Karalus,Joachim Krug +1 more
TL;DR: In this article, the underlying backbone structures and how they contribute to the spectrum of the graph Laplacian were investigated. And the resulting coarse-grained networks provide an intuitive view of how the anomalous diffusive properties can be realized in the evolved structures.
3
Reconstruction of evolved dynamic networks from degree correlations.
Steffen Karalus,Joachim Krug +1 more
TL;DR: It turns out that the degree distribution alone is not sufficient to generate the spectral scaling and the degree-dependent clustering has only an indirect influence, so the two-point correlations are found to be the dominant characteristic for the power-law scaling over a broader eigenvalue range.
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