Johannes Zierenberg
Affiliations: | Max Planck Institute for Dynamics and Self Organisation, Göttingen, Niedersachsen, Germany |
Area:
Emergent Phenomena, Complex Systems, Biophysics, Neuroscience, Disease SpreadGoogle:
"Johannes Zierenberg"Mean distance: (not calculated yet)
Parents
Sign in to add mentorWolfhard Janke | grad student | 2011-2016 | Leipzig University |
Viola Priesemann | post-doc | 2017-2022 | (Neurotree) |
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Publications
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Rudelt L, González Marx D, Spitzner FP, et al. (2024) Signatures of hierarchical temporal processing in the mouse visual system. Plos Computational Biology. 20: e1012355 |
Warkotsch D, Christiansen H, Zierenberg J, et al. (2024) Pulling on grafted flexible polymers can cause twisted bundles. Soft Matter |
Yamamoto H, Spitzner FP, Takemuro T, et al. (2023) Modular architecture facilitates noise-driven control of synchrony in neuronal networks. Science Advances. 9: eade1755 |
Contreras S, Dehning J, Loidolt M, et al. (2021) The challenges of containing SARS-CoV-2 via test-trace-and-isolate. Nature Communications. 12: 378 |
de Heuvel J, Wilting J, Becker M, et al. (2020) Characterizing spreading dynamics of subsampled systems with nonstationary external input. Physical Review. E. 102: 040301 |
Dehning J, Zierenberg J, Spitzner FP, et al. (2020) Inferring change points in the spread of COVID-19 reveals the effectiveness of interventions. Science (New York, N.Y.) |
Zierenberg J, Wilting J, Priesemann V, et al. (2020) Description of spreading dynamics by microscopic network models and macroscopic branching processes can differ due to coalescence. Physical Review. E. 101: 022301 |
Wilting J, Dehning J, Pinheiro Neto J, et al. (2018) Operating in a Reverberating Regime Enables Rapid Tuning of Network States to Task Requirements. Frontiers in Systems Neuroscience. 12: 55 |
Fytas NG, Zierenberg J, Theodorakis PE, et al. (2018) Universality from disorder in the random-bond Blume-Capel model. Physical Review. E. 97: 040102 |
Zierenberg J, Fricke N, Marenz M, et al. (2017) Percolation thresholds and fractal dimensions for square and cubic lattices with long-range correlated defects. Physical Review. E. 96: 062125 |