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Jonas Smucker

Publications and source records attributed to Jonas Smucker.

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Elastoinertial effects govern dynamic response of soft hair beds

Fluid-immersed hair beds are ubiquitous in biology-from the endothelial glycocalyx and primary cilia to intestinal microvilli-where they serve as mechanosensors that transduce dynamic flow signals into biochemical regulatory responses. Despite the inherently dynamic nature of physiological flows, the dynamic mechanical properties of fluid-immersed hair beds under time-varying conditions remain poorly characterized. Here we investigate the transient rheological response of elastic hair beds to large-amplitude oscillatory shear flows at low to intermediate Reynolds number. While the hairs and fluid themselves obey linear constitutive laws, their coupled interaction produces a dynamic nonlinear response that depends sensitively on driving frequency and amplitude. We identify a crossover from a stress-lagging regime to a stress-leading regime, which is governed by an interplay between fluid viscosity, fluid inertia, and hair elasticity. A simplified rigid-beam model qualitatively captures the crossover behavior. Characterizing the dynamic flow response of soft hair beds has direct biological implications, since the lag time sensitively determines the stability of mechanosensory signaling in the feedback loops underlying essential biological processes such as vasodilation, ciliary remodeling, and tubular reabsorption. Our results establish a framework for understanding how the physical properties of biological hair beds optimize dynamic information transmission during mechanotransduction.

cond-mat.soft

Nonlinear response of soft hair beds to Poiseuille flows

Biological surfaces with micrometer-scale protrusions, such as microvilli, crustacean hairs, and cilia, often interact with pressure-driven fluid flow, resulting in a two-way elastoviscous problem. Characterizing their response to flow can enable applications in microfluidics, bioinspired engineering, and smart materials. Here, we investigate a biomimetic hair system subjected to pressure-driven flow experimentally and theoretically. We show that the rescaled resistance and rescaled pressure of various hair and chamber conditions collapse into an inverse power law after a critical dimensionless pressure, yielding one characteristic response across conditions. Our model predicts the behavior of angled hairs under Poiseuille flow along and against the grain, with the latter exhibiting significantly higher resistance. Finally, we demonstrate a conceptual application of angled hair beds to prevent backflow during intravenous therapy. This work establishes a unified model and experimental characterization of hair bed behavior in pressure-driven flows, advancing understanding of hair-flow interactions and laying the foundation for innovative applications.

physics.flu-dyn