2013
DOI: 10.1103/physrevlett.110.268103
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Non-Newtonian Viscosity ofEscherichia coliSuspensions

Abstract: The viscosity of an active suspension of E-Coli bacteria is determined experimentally in the dilute and semi dilute regime using a Y shaped micro-fluidic channel. From the position of the interface between the pure suspending fluid and the suspension, we identify rheo-thickening and rheo-thinning regimes as well as situations at low shear rate where the viscosity of the bacteria suspension can be lower than the viscosity of the suspending fluid. In addition, bacteria concentration and velocity profiles in the … Show more

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Cited by 164 publications
(168 citation statements)
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“…Comparing Eq. (13) against experimental data yields good agreement with recent measurements in 3D bacterial [24,25] and algal [26] suspensions (Fig. 2).…”
Section: For Pushers (In 3d ρ/ H Is Replaced By the Concentration C)supporting
confidence: 88%
See 1 more Smart Citation
“…Comparing Eq. (13) against experimental data yields good agreement with recent measurements in 3D bacterial [24,25] and algal [26] suspensions (Fig. 2).…”
Section: For Pushers (In 3d ρ/ H Is Replaced By the Concentration C)supporting
confidence: 88%
“…The active stress tensor σ represents the forcing of the fluid by the swimmers [8,16,17]. For dense suspensions, the bulk viscosity μ contains contributions from the solvent as well as passive and active contributions from the microswimmers [23][24][25][26][27][28]. For simplicity, we assume that the passive contribution is approximately given by the Batchelor-Einstein relation for spherical colloids, μ = μ 0 (1 + k 1 φ + k 3 φ 2 ), where μ 0 is the "bare" solvent viscosity, φ is the volume fraction, and k i are positive constants [23,[29][30][31].…”
mentioning
confidence: 99%
“…Although such low strain-rates cannot be practically realized with extensional rheometers currently, they are accessible in shear rheometers. This intriguing effect has been demonstrated by Gachelin et al 7 with E. coli in a microfluidic device. This effect is likely to be much more dramatic with sperm suspensions: the parameters we have obtained for sperm lead to a very large negative zero-Pe limit [η] 0 =χ (2 9 +β 15 (γ +σ − 1 β ) ) = −1.9 × 10 3 .…”
Section: Resultsmentioning
confidence: 64%
“…However, thinking along these lines would require defining for the effective active fluid physical properties such as viscosity or surface tensions. If some viscosities of active systems have been characterized [27][28][29][30], there has been, so far, no studies on the viscosity of suspensions of magnetotactic bacteria. As for the idea of generalizing the surface tension in active systems, it has only emerged very recently [31].…”
Section: Discussion: Challenging Theoriesmentioning
confidence: 99%