Abstract

It is widely believed that the swimming speed, vv, of many flagellated bacteria is a non-monotonic function of the concentration, cc, of high-molecular-weight linear polymers in aqueous solution, showing peaked v(c)v(c) curves. Pores in the polymer solution were suggested as the explanation. Quantifying this picture led to a theory that predicted peaked v(c)v(c) curves. Using new, high-throughput methods for characterising motility, we have measured vv, and the angular frequency of cell-body rotation, ΩΩ, of motile Escherichia coli as a function of polymer concentration in polyvinylpyrrolidone (PVP) and Ficoll solutions of different molecular weights. We find that non-monotonic v(c)v(c) curves are typically due to low-molecular weight impurities. After purification by dialysis, the measured v(c)v(c) and Ω(c)Ω(c) relations for all but the highest molecular weight PVP can be described in detail by Newtonian hydrodynamics. There is clear evidence for non-Newtonian effects in the highest molecular weight PVP solution. Calculations suggest that this is due to the fast-rotating flagella `seeing' a lower viscosity than the cell body, so that flagella can be seen as nano-rheometers for probing the non-Newtonian behavior of high polymer solutions on a molecular scale.

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