Geometry adaptation of protrusion and polarity dynamics in confined cell migration
Brückner D, Schmitt M, Fink A, Ladurner G, Flommersfeld J, Arlt N, Hannezo EB, Rädler JO, Broedersz CP. 2022. Geometry adaptation of protrusion and polarity dynamics in confined cell migration. Physical Review X. 12(3), 031041.
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Author
Brückner, DavidISTA ;
Schmitt, Matthew;
Fink, Alexandra;
Ladurner, Georg;
Flommersfeld, Johannes;
Arlt, Nicolas;
Hannezo, Edouard ISTA ;
Rädler, Joachim O.;
Broedersz, Chase P.
Department
Abstract
Cell migration in confining physiological environments relies on the concerted dynamics of several cellular components, including protrusions, adhesions with the environment, and the cell nucleus. However, it remains poorly understood how the dynamic interplay of these components and the cell polarity determine the emergent migration behavior at the cellular scale. Here, we combine data-driven inference with a mechanistic bottom-up approach to develop a model for protrusion and polarity dynamics in confined cell migration, revealing how the cellular dynamics adapt to confining geometries. Specifically, we use experimental data of joint protrusion-nucleus migration trajectories of cells on confining micropatterns to systematically determine a mechanistic model linking the stochastic dynamics of cell polarity, protrusions, and nucleus. This model indicates that the cellular dynamics adapt to confining constrictions through a switch in the polarity dynamics from a negative to a positive self-reinforcing feedback loop. Our model further reveals how this feedback loop leads to stereotypical cycles of protrusion-nucleus dynamics that drive the migration of the cell through constrictions. These cycles are disrupted upon perturbation of cytoskeletal components, indicating that the positive feedback is controlled by cellular migration mechanisms. Our data-driven theoretical approach therefore identifies polarity feedback adaptation as a key mechanism in confined cell migration.
Keywords
Publishing Year
Date Published
2022-09-20
Journal Title
Physical Review X
Publisher
American Physical Society
Acknowledgement
We thank Grzegorz Gradziuk, StevenRiedijk, Janni Harju, and M. R. Schnucki for helpful discussions, and Andriy Goychuk for advice on the image segmentation. This project
was funded by the Deutsche Forschungsgemeinschaft (DFG, German Research Foundation), Project No. 201269156—SFB 1032 (Projects B01 and B12). D. B. B. is supported by the NOMIS Foundation and in part by a DFG fellowship within the Graduate School of Quantitative Biosciences Munich (QBM), as well as by the Joachim Herz Stiftung.
Volume
12
Issue
3
Article Number
031041
ISSN
IST-REx-ID
Cite this
Brückner D, Schmitt M, Fink A, et al. Geometry adaptation of protrusion and polarity dynamics in confined cell migration. Physical Review X. 2022;12(3). doi:10.1103/physrevx.12.031041
Brückner, D., Schmitt, M., Fink, A., Ladurner, G., Flommersfeld, J., Arlt, N., … Broedersz, C. P. (2022). Geometry adaptation of protrusion and polarity dynamics in confined cell migration. Physical Review X. American Physical Society. https://doi.org/10.1103/physrevx.12.031041
Brückner, David, Matthew Schmitt, Alexandra Fink, Georg Ladurner, Johannes Flommersfeld, Nicolas Arlt, Edouard B Hannezo, Joachim O. Rädler, and Chase P. Broedersz. “Geometry Adaptation of Protrusion and Polarity Dynamics in Confined Cell Migration.” Physical Review X. American Physical Society, 2022. https://doi.org/10.1103/physrevx.12.031041.
D. Brückner et al., “Geometry adaptation of protrusion and polarity dynamics in confined cell migration,” Physical Review X, vol. 12, no. 3. American Physical Society, 2022.
Brückner D, Schmitt M, Fink A, Ladurner G, Flommersfeld J, Arlt N, Hannezo EB, Rädler JO, Broedersz CP. 2022. Geometry adaptation of protrusion and polarity dynamics in confined cell migration. Physical Review X. 12(3), 031041.
Brückner, David, et al. “Geometry Adaptation of Protrusion and Polarity Dynamics in Confined Cell Migration.” Physical Review X, vol. 12, no. 3, 031041, American Physical Society, 2022, doi:10.1103/physrevx.12.031041.
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arXiv 2106.01014