title: Swimming motility plays a key role in the stochastic dynamics of cell clumping.
abstract: Dynamic cell-to-cell interactions are a prerequisite to many biological processes, including development and biofilm formation. Flagellum induced motility has been shown to modulate the initial cell-cell or cell-surface interaction and to contribute to the emergence of macroscopic patterns. While the role of swimming motility in surface colonization has been analyzed in some detail, a quantitative physical analysis of transient interactions between motile cells is lacking. We examined the Brownian dynamics of swimming cells in a crowded environment using a model of motorized adhesive tandem particles. Focusing on the motility and geometry of an exemplary motile bacterium Azospirillum brasilense, which is capable of transient cell-cell association (clumping), we constructed a physical model with proper parameters for the computer simulation of the clumping dynamics. By modulating mechanical interaction ('stickiness') between cells and swimming speed, we investigated how equilibrium and active features affect the clumping dynamics. We found that the modulation of active motion is required for the initial aggregation of cells to occur at a realistic time scale. Slowing down the rotation of flagellar motors (and thus swimming speeds) is correlated to the degree of clumping, which is consistent with the experimental results obtained for A. brasilense.
authors: Department of Biochemistry and Cellular and Molecular Biology, University of Tennessee, Knoxville, TN 37996, USA.
authors: Xianghong
authors: X
authors: Qi
authors: Ricky B
authors: RB
authors: Nellas
authors: Matthew W
authors: MW
authors: Byrn
authors: Matthew H
authors: MH
authors: Russell
authors: Amber N
authors: AN
authors: Bible
authors: Gladys
authors: G
authors: Alexandre
authors: Tongye
authors: T
authors: Shen
mesh_terms: D015806:Azospirillum brasilense / Q000502:physiology*; D002633:Chemotaxis; D003198:Computer Simulation; D005407:Flagella / Q000502:physiology; D008954:Models, Biological; D009068:Movement; D013269:Stochastic Processes