Authors
Marcel Moura, Vanessa Kern, Knut Jørgen Måløy, Andreas Carlson, Eirik G Flekkøy
Published in
Soft matter. Jul 14, 2025. Epub Jul 14, 2025.
Abstract
Measuring the rheology of liquids typically requires precise control over shear rates and stresses. Here, we describe an alternative route for predicting the characteristic features of a power-law fluid by simply observing the capillary spreading dynamics of viscous droplets in a wedge-shaped geometry. In this confined setting, capillary and viscous forces interact to produce a spreading dynamics described by anomalous diffusion, a process where the front position grows as a power-law in time with an exponent that differs from the value 1/2 found in classical diffusion. We derive a nonlinear diffusion equation that captures this behavior, and we show that the diffusion exponent is directly related to the rheological exponent of the fluid. We verify this relationship by using both experiments and simulations for different power-law fluids. As the predictions are independent from flow-specific details, this approach provides a robust tool for inferring rheological properties from the spreading dynamics.
PMID:
40658240
Bibliographic data and abstract were imported from PubMed on 14 Jul 2025.
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