A Swimming Rheometer: Self-propulsion of a freely-suspended swimmer enabled by viscoelastic normal stresses
Laurel A. Kroo, Jeremy P. Binagia, Noah Eckman, Manu Prakash, Eric S., G. Shaqfeh

TL;DR
This paper introduces a self-propelled robotic swimmer that moves in viscoelastic fluids due to fluid elasticity, enabling new ways to measure rheological properties and demonstrating propulsion mechanisms beyond the scallop theorem.
Contribution
The study presents a novel self-propelled swimmer that moves in non-Newtonian fluids, demonstrating propulsion driven by viscoelastic normal stresses and enabling rheological measurements.
Findings
Swimmer propels itself in viscoelastic fluids but not in Newtonian fluids.
Propulsive speed aligns with microhydrodynamic theory and simulations.
The swimmer can measure normal stress coefficients of the surrounding fluid.
Abstract
Self-propulsion at low Reynolds number is notoriously restricted, a concept that is commonly known as the "scallop theorem". Here we present a truly self-propelled swimmer (force- and torque- free) that, while unable to swim in a Newtonian fluid due to the scallop theorem, propels itself in a non-Newtonian fluid as a result of fluid elasticity. This propulsion mechanism is demonstrated using a robotic swimmer, comprised of a "head" sphere and a "tail" sphere, whose swimming speed is shown to have reasonable agreement with a microhydrodynamic asymptotic theory and numerical simulations. Schlieren imaging demonstrates that propulsion of the swimmer is driven by a strong viscoelastic jet at the tail, which develops due to the fore-aft asymmetry of the swimmer. Optimized cylindrical and conic tail geometries are shown to double the propulsive signal, relative to the optimal spherical tail.…
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Taxonomy
TopicsMicro and Nano Robotics · Soft Robotics and Applications · Microfluidic and Bio-sensing Technologies
