Mesoscopic Modeling of Bacterial Flagellar Microhydrodynamics

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Mesoscopic Modeling of Bacterial Flagellar Microhydrodynamics Yeshitila Gebremichael, Gary S. Ayton, Gregory A. Voth  Biophysical Journal  Volume 91, Issue 10, Pages 3640-3652 (November 2006) DOI: 10.1529/biophysj.106.091314 Copyright © 2006 The Biophysical Society Terms and Conditions

Figure 1 Snapshots showing the propulsion of helical filament in a fluid for a rotational frequency of f=0.17 τ−1 at times t (a) 0.1 τ, (b) 5 τ, (c) 10 τ, and (d) 15 τ. Note that these times correspond to 100, 5000, 10,000, and 15,000 iterations. Periodic boundary condition applies along the long axis of the filament. The arrow shows the direction of the positive z axis. Biophysical Journal 2006 91, 3640-3652DOI: (10.1529/biophysj.106.091314) Copyright © 2006 The Biophysical Society Terms and Conditions

Figure 2 Components of the total hydrodynamic force (a) along the filament axis (thrust force)(b) along an axis perpendicular to the helix axis, the x axis, and (c) along the y axis. The horizontal dashed line is a line marking the time average of each component. This is compared to a horizontal solid line marking the zero position. These lines are indistinguishable from each other for Fx and Fy. The forces are calculated for motor rotational frequency f=0.017 τ−1. (d) The magnitude of the time average hydrodynamic force components at different frequencies. The unit for the forces is given in reduced units. Biophysical Journal 2006 91, 3640-3652DOI: (10.1529/biophysj.106.091314) Copyright © 2006 The Biophysical Society Terms and Conditions

Figure 3 Velocity field plotted as vector (a) for motor rotational frequency, f=0.17 τ−1 and speed of sound c=20 at time t=3 τ and (b) f=0.0068 τ−1, c=20, at t=5 τ. Biophysical Journal 2006 91, 3640-3652DOI: (10.1529/biophysj.106.091314) Copyright © 2006 The Biophysical Society Terms and Conditions

Figure 4 (a) Two-dimensional and (b) 3D contour plots of the instantaneous velocity field for a motor rotational frequency f=0.17 τ−1 at a time t=3 τ, when the flow is fully developed. The flow field is over a plane halfway between −L/2 and L/2, where L is the size of the simulation box. The plots show the symmetry and magnitude of the velocity field. Biophysical Journal 2006 91, 3640-3652DOI: (10.1529/biophysj.106.091314) Copyright © 2006 The Biophysical Society Terms and Conditions

Figure 5 Radially averaged azimuthal velocity vθ(r) of the velocity flow field for different rotational frequencies during the times when the flows are fully developed for each frequency. The solid lines are theoretically fit to each data using Eq. 10. The theoretical fit is further scaled down by γ≈0.35. Biophysical Journal 2006 91, 3640-3652DOI: (10.1529/biophysj.106.091314) Copyright © 2006 The Biophysical Society Terms and Conditions

Figure 6 Radially averaged azimuthal velocity vθ(r) based on individual particles velocities for different frequencies. The solid lines are theoretically fit to each data using Eq. 10. The theoretical fit is further scaled down by γ≈0.35. Biophysical Journal 2006 91, 3640-3652DOI: (10.1529/biophysj.106.091314) Copyright © 2006 The Biophysical Society Terms and Conditions

Figure 7 (a) A 3D contour plot of the pressure field for a fully developed flow at time t=3τ at a motor rotational frequency f=0.17 τ−1. The small bend of the contour plot near the surface is an artifact of the boundary that has different local environment than the bulk. (b) Radially averaged pressure field for the flow shown in panel a. The pressure gradient is evaluated using a centered finite difference of the averaged pressure field data. Biophysical Journal 2006 91, 3640-3652DOI: (10.1529/biophysj.106.091314) Copyright © 2006 The Biophysical Society Terms and Conditions

Figure 8 Time development of pressure field over a cross-section that bisects the simulation box halfway between −L/2 and L/2, for motor rotational frequency f=0.17 τ−1 at times (a) t=0.2 τ, (b) t=0.3 τ, (c) t=0.5 τ, and (d) t=1 τ. Biophysical Journal 2006 91, 3640-3652DOI: (10.1529/biophysj.106.091314) Copyright © 2006 The Biophysical Society Terms and Conditions

Figure 9 Twirling and whirling motion of an isolated helical filament pinned at the base and rotated at frequencies (a) f=0.017 τ−1, (b) f=0.17 τ−1, and (c) f=0.85 τ−1. The different colors represent the same filament at different times. For a, the times are t=1 τ (red), t=50 τ (cyan), and t=92 τ (blue). For b, the times are t=1 τ (red), t=6 τ (cyan), and t=10 τ (blue). For c, the times are t=1 τ (red), t=2.5 τ (cyan), and t=5 τ (blue). Biophysical Journal 2006 91, 3640-3652DOI: (10.1529/biophysj.106.091314) Copyright © 2006 The Biophysical Society Terms and Conditions

Figure 10 Deformation of model filament in a hydrodynamic environment at high rotational frequency f=0.85 τ−1 for the different viscosities obtained by using the viscosity parameters (a) α=0.01, (b) α=0.1, (c) α=1, and (d) α=10. The black and gray colors in plots a–c represent the same filament at times t=0 (gray) and t=2 τ (black). These are shown to demonstrate the extent of deformation. Note that the structural organization of the model filament shown in d is not different from the others. The drawing method for d is chosen to emphasize the twisting of the filament. Biophysical Journal 2006 91, 3640-3652DOI: (10.1529/biophysj.106.091314) Copyright © 2006 The Biophysical Society Terms and Conditions