Collisions of deformable cells lead to collective migration

Scientific Reports

Volumn 5, Issue , 2015, Pages

  Löber, Jakob ^a   Ziebert, Falko ^b,c   Aranson, Igor S ^d,e  

^a TECHNISCHE UNIVERSITÄT BERLIN   (Germany)

^b UNIVERSITY OF FREIBURG   (Germany)

^c INSTITUT CHARLES SADRON   (France)

^d ARGONNE NATIONAL LABORATORY   (United States)

^e Northwestern University   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

ALGORITHM; CELL MOTION; PHYSIOLOGY; THEORETICAL MODEL;

ALGORITHMS; CELL MOVEMENT; MODELS, THEORETICAL;

EID: 84924942350     PISSN: None     EISSN: 20452322     Source Type: Journal    
DOI: 10.1038/srep09172     Document Type: Article

References (55)

1. Poujade, M. et al. Collective migration of an epithelial monolayer in response to a model wound. Proc. Natl. Acad. Sci. U. S. A. 104, 15988-15993 (2007).
2. Petitjean, L. et al. Velocity fields in a collectively migrating epithelium. Biophys. J. 98, 1790-1800 (2010).
3. Huang, S., Brangwynne, C. P., Parker, K. K.&Ingber, D. E. Symmetry-breaking in mam-malian cell cohort migration during tissue pattern formation: role of random-walk persistence. Cell Motil. Cytoskeleton 61, 201-213 (2005).
4. Rolli, C. G. et al. Switchable adhesive substrates: Revealing geometry dependence in collective cell behavior. Biomaterials 33, 2409 (2012-2418).
5. Doxzen, K. et al. Guidance of collective cell migration by substrate geometry. Integr. Biol. 5, 1026-1035 (2013).
6. Deforet, M., Hakim, V., Yevick, H., Duclos, G. & Silberzan, P. Emergence of collective modes and tri-dimensional structures from epithelial confinement. Nature Comm. 5, 3747 (2014).
7. Szabó, B. et al. Phase transition in the collective migration of tissue cells: Experiment and model. Phys. Rev. E 74, 061908 (2006).
8. Angelini, T. E., Hannezo, E., Trepat, X., Fredberg, J. J. & Weitz, D. A. Cell migration driven by cooperative substrate deformation patterns. Phys. Rev. Lett. 104, 168104 (2010).
9. Angelini, T. E. et al. Glass-like dynamics of collective cell migration. Proc. Natl. Acad. Sci. U. S. A. 108, 4714-4719 (2011).
10. Vedula, S. R. K. et al. Emerging modes of collective cell migration induced by geometrical constraints. Proc. Natl. Acad. Sci. U. S. A. 109, 12974-12979 (2012).
11. Abercrombie, M. The crawlingmovement of metazoan cells. Proc. R. Soc. London B 207, 129-147 (1980).
12. Carlier, M. F. & Pantaloni, D. Control of actin assembly dynamics in cell motility. J. Biol. Chem. 282, 23005-23009 (2007).
13. Blanchoin, L., Boujemaa-Paterski, R., Sykes, C. & Plastino, J. Actin dynamics, architecture, and mechanics in cell motility. Physiol. Rev. 94, 235-263 (2014).
14. Ladoux, B. & Nicolas, A. Physically based principles of cell adhesion mechanosensitivity in tissues. Rep. Prog. Phys. 75, 116601 (2012).
15. Schwarz, U. S. & Safran, S. A. Physics of adherent cells. Rev. Mod. Phys. 85, 1327 (2013).
16. Germain, F., Doisy, A., Ronot, X. & Tracqui, P. Characterization of cell deformation and migration using a parametric estimation of image motion. IEEE Transact. Biomed. Eng. 46, 584-600 (1999).
17. Friedl, P. &Wolf, K. Plasticity of cell migration: a multiscale tuning model. J. Cell. Biol. 188, 11-19 (2009).
18. Lecuit, T., Lenne, P.-F. & Munro, E. Force generation, transmission, and integration during cell and tissue morphogenesis. Annu. Rev. Cell Dev. Biol. 27, 157-184 (2011).
19. Hartwig, J. et al. Temporal control over the initiation of cell motility by a regulator of g-protein signaling. Proceedings of the National Academy of Sciences 111, 11389-11394 (2014).
20. Czirók, A., Varga, K., Méhes, E. & Szabó, A. Collective cell streams in epithelial monolayers depend on cell adhesion. New J. Phys. 15, 075006 (2013).
21. Trepat, X.&Fredberg, J. J. Plithotaxis and emergent dynamics in collective cellular migration. Trends Cell Biol. 21, 638-646 (2011).
22. Tambe, D. T. et al. Collective cell guidance by cooperative intercellular forces. Nature Mat. 10, 469-475 (2011).
23. Trepat, X. et al. Physical forces during collective cell migration. Nature Phys. 5, 426-430 (2009).
24. Vicsek, T., Czirók, A., Ben-Jacob, E., Cohen, I. & Shochet, O. Novel type of phase transition in a system of self-driven particles. Phys. Rev. Lett. 75, 1226-1229 (1995).
25. Grégoire, G., Chaté, H. & Tu, Y. Moving and staying together without a leader. Physica D 181, 157-170 (2003).
26. Grégoire, G. & Chaté, H. Onset of collective and cohesive motion. Phys. Rev. Lett. 92, 025702 (2004).
27. Chaté, H., Ginelli, F., Grégoire, G., Peruani, F. & Raynaud, F. Modeling collective motion: variations on the vicsek model. Eur. Phys. J. B 64, 451-456 (2008).
28. Méhes, E. & Vicsek, T. Collective motion of cells: from experiments to models. Integr. Biol. 6, 831-854 (2014).
29. Basan, M., Elgeti, J., Hannezo, E., Rappel, W.-J. & Levine, H. Alignment of cellular motility forces with tissue flow as a mechanism for efficient wound healing. Proc. Natl. Acad. Sci. U. S. A. 110, 2452-2459 (2013).
30. Graner, F. & Glazier, J. A. Simulation of biological cell sorting using a twodimensional extended potts model. Phys. Rev. Lett. 69, 2013-2016 (1992).
31. Serra-Picamal, X. et al.Mechanical waves during tissue expansion. Nature Phys. 8, 628-634 (2012).
32. Mark, S. et al. Physical model of the dynamic instability in an expanding cell culture. Biophys. J. 98, 361-370 (2010).
33. Ranft, J. et al. Fluidization of tissues by cell division and apoptosis. Proc. National Acad. Sci. U. S. A. 107, 20863-20868 (2010).
34. Lee, P.&Wolgemuth, C. Advent of complex flows in epithelial tissues. Phys. Rev. E 83, 061920 (2011).
35. Lee, P.&Wolgemuth, C. W. Crawling cells can close wounds without purse strings or signaling. PLoS Comp. Biol. 7, e1002007 (2011).
36. Köpf, M. H. & Pismen, L. M. A continuum model of epithelial spreading. Soft Matter 9, 3727-3734 (2013).
37. Köpf, M. & Pismen, L. Non-equilibrium patterns in polarizable active layers. Physica D 259, 48-54 (2013).
38. Maini, P. K., McElwain, D. L. S. & Leavesley, D. Travelling waves in a wound healing assay. Appl. Math. Lett. 17, 575-580 (2004).
39. Allena, R., Aubry, D.&Sharpe, J. On the Mechanical Interplay Between Intra-and Inter-Synchronization During Collective Cell Migration: A Numerical Investigation. Bull. Math. Biol. 75, 2575-2599 (2013).
40. Ohta, T. & Ohkuma, T. Deformable self-propelled particles. Phys. Rev. Lett. 102, 154101 (2009).
41. Menzel, A. M. & Ohta, T. Soft deformable self-propelled particles. EPL 99, 58001 (2012).
42. Shao, D., Rappel, W. J. & Levine, H. Computational model for cell morphodynamics. Phys. Rev. Lett. 105, 108104 (2010).
43. Ziebert, F., Swaminathan, S. & Aranson, I. S. Model for self-polarization and motility of keratocyte fragments. J. Royal Soc. Interface 9, 1084 (2012).
44. Shao, D., Levine, H. & Rappel, W.-J. Coupling actin flow, adhesion, and morphology in a computational cell motility model. Proceedings of the National Academy of Sciences 109, 6851-6856 (2012).
45. Ziebert, F.&Aranson, I. S. Effects of adhesion dynamics and substrate compliance on the shape and motility of crawling cells. PLoS ONE 8, e64511 (2013).
46. Marth, W. & Voigt, A. Signaling networks and cell motility: a computational approach using a phase field description. J. Math. Biol. 69, 91-112 (2014).
47. Löber, J., Ziebert, F. & Aranson, I. S. Modeling crawling cell movement on soft engineered substrates. Soft Matter 10, 1365-1373 (2014).
48. Camley, B. A. et al. Polarity mechanisms such as contact inhibition of locomotion regulate persistent rotational motion of mammalian cells on micropatterns. Proceedings of the National Academy of Sciences 111, 14770-14775 (2014).
49. Giomi, L. & DeSimone, A. Spontaneous division and motility in active nematic droplets. Phys. Rev. Lett. 112, 147802 (2014).
50. Tjhung, E., Marenduzzo, D. & Cates, M. E. Spontaneous symmetry breaking in active droplets provides a generic route to motility. Proc. National Acad. Sci. U. S. A. 109, 12381-12386 (2012).
51. Verkhovsky, A. B., Svitkina, T. M.&Borisy, G. G. Self-polarization and directional motility of cytoplasm. Curr. Biol. 9, 11-20 (1999).
52. Keren, K. et al. Mechanism of shape determination in motile cells. Nature 453, 475-481 (2008).
53. Aranson, I. S.&Tsimring, L. S. Granular patterns (Oxford University Press, 2009).
54. Grossman,D., Aranson, I.&Jacob, E. B. Emergence of agent swarm migration and vortex formation through inelastic collisions. New Journal of Physics 10, 023036 (2008).
55. Peruani, F., Deutsch, A. & Bär, M. Nonequilibrium clustering of self-propelled rods. Physical Review E 74, 030904 (2006).