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Forces, Stresses, and the (Thermo?) Dynamics of Active Matter: The Swim Pressure

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Figure

Figure 1.1: Self-propelled bodies exert a unique mechanical ‘swim pressure’ (Taka-tori, Yan, and Brady, Phys Rev Lett, 2014), Πswim, on an osmotic boundary owingto their self-motion
Figure 1.2: Dependence of swimmer concentration on (A(dashed curve) (Takatori and Brady,sure increases monotonically with concentration for allinterparticle (collisional) pressure scaled with the swim activitydecreases with increasing concentration and agr
Figure 1.3: Nonequilibrium Πobserve a negative ‘second virial coeact-φ phase diagram, where Πact = Πswim+ΠP and isscaled with the swim activity ksTs ≡ ζU20 τR/6
Figure 1.4: Phase diagram in the PeR − φ plane for a 3D active system. Color-bar represents the magnitude of the active pressure scaled with the swim activityksTs ≡ ζU20 τR/6, and the blue and red curves are the binodal and spinodal, respec-tively
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