Department of Aerospace Engineering and Mechanics, Hydrodynamic surface interactions of Escherichia coli at high concentration Harsh Agarwal, Jian Sheng.

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Department of Aerospace Engineering and Mechanics, Hydrodynamic surface interactions of Escherichia coli at high concentration Harsh Agarwal, Jian Sheng Department of Aerospace Engineering and Mechanics, University of Minnesota, Minneapolis, MN Abstract There is growing interest in understanding microscale biophysical processes such as the kinematics and dynamics of swimming microorganisms, and their interactions with surrounding fluids. Statistically robust experimental observations on swimming characteristics of bacteria in a wall bounded shear flow are crucial for understanding cell attachment and detachment during the initial formation of a biofilm. In this paper, we combined microfluidics and holography to measure 3-D trajectories of a model bacteria, Escherichia coli (AW405), subjecting to a carefully controlled shear flow. Experiments are conducted in a straight  channel of 40x3x0.2 mm with shear rates up to 200 (1/s). Holographic microscopic movies recorded at 40X magnification and 15 fps are streamed real-time to a data acquisition computer for an extended period of time (>5 min) that allows us to examine long term responses of bacteria in the presence of flow shear. Three-dimensional locations and orientations of bacteria are extracted with a resolution of μm in lateral directions and 0.5 μm in the wall normal direction. The 3-D trajectories are tracked by an in-house developed particle tracking algorithm. Over three thousand 3-D trajectories over a sample volume of 380×380×200 μm have been obtained for our control (quiescent flow). Swimming characteristics, i.e. swimming velocities, Lagrangian spectra, dispersion coefficients, is extracted to quantify the cell-flow and cell-wall interactions. Preliminary results have revealed that near wall hydrodynamic interactions, i.e. swimming in circles and reducing lateral migration, cause the reduction in wall- normal dispersion, subsequently are responsible for wall trapping and prompting attachment. On-going analysis is to understand the effects of shear flow on such a mechanism. Sample Holographic Snapshot 380 x 380 x 200  m 3 volume 10 7 cells/ml 350 cells/hologram Malkeil et al. 2003, Sheng et. al 2006, Sheng et al. 2007, Katz & Sheng D Particle Locations Close-up Reconstructed Bacteria Portion of subtracted Hologram (2048K x 2048K) 2m2m Wall Trapping – Consequence of Wall Dependency of Swimming Induced Dispersion R* |R| 2 O R 2 O* Experimental Setup  fluidics  Fluidics: to create a well-controlled physical and chemical environment, e.g. flow shear, wall roughness, and surface properties Time-Resolved DHM: to simultaneously obtain 3-D cellular motion and their interactions with surrounding fluids in space and time Microscopic holographic digital Imaging – 3D Microscopy  A hologram is a record of interference patterns between scattered light from an object and reference light from laser of known phase distribution  Envelope of interference records the shape of the object, whereas the spacing of fringes encodes the origin of the object Intensity Distribution R O In-line Digital HologramNumerical Reconstruction Principle of In-line Holographic Recording Principle of Holographic Reconstruction Gallery of E. coli Trajectories (Quiescent Flow) 10  m Circular motion - Swimming near the surface (<10  m) Random Walk - Localized cell motion in free stream (>25  m) 10 % of 3000 tracks 22 % of 3000 tracks 50  m Determined motions in free stream (>25mm) 43 % of 3000 tracks Wall normal diffusion where wall normal flux, is caused by spatial gradient of dispersion coefficient in wall normal direction. ~10 folds increase in cell concentration near the surfaces Lower wall at z = 7  m Upper wall at z = 210  m Wall Trapping Layer (z ≤ 15) Bulk Fluid (15 ≤z ≤ 100) D xx D yy D zz One order of magnitude smaller Isotropic Dispersion Coefficients Near-wall Hydrodynamic Interactions – Swimming in Circles z = ± 6.6  m Hydrodynamic interactions extend to 17  m Interaction extends up to 12  m from the bottom surface Bottom z = 7  m Top z=210  m z = 12.6 ± 7.2  m Bottom glass surface Top PDMS surface Wall Interaction Model *Lauga et al.(2006) Concentration of bacteria swimming in circles Y Z Layer in which hydrodynamic interaction dominates is ~ 10  m 17  m 12  m Top PDMS wall Bottom glass wall Channel Depth Cell Concentration Circular trajectory at top wall layerCircular trajectory at bottom wall layer Tracks in free stream Longer run time observed near the wall surface motion Run time is suppressed in the bulk fluid