Flow analysis of the low-Reynolds number swimmer C. elegans
Thomas D. Montenegro-Johnson, David A. Gagnon, Paulo E. Arratia and, Eric Lauga

TL;DR
This study combines experimental and numerical methods to analyze the flow fields around the swimming nematode C. elegans at low Reynolds numbers, revealing the importance of three-dimensional effects for accurate flow measurement.
Contribution
The paper introduces a combined experimental and numerical approach to accurately analyze low-Reynolds number flow fields around C. elegans, highlighting the significance of out-of-plane contributions.
Findings
Planar flow measurements underestimate true shear rates.
Numerical simulations agree well with experimental data.
Out-of-plane effects can be inferred from in-plane data using incompressibility.
Abstract
Swimming cells and microorganisms are a critical component of many biological processes. In order to better interpret experimental studies of low Reynolds number swimming, we combine experimental and numerical methods to perform an analysis of the flow-field around the swimming nematode Caenorhabditis elegans. We first use image processing and particle tracking velocimetry to extract the body shape, kinematics, and flow-fields around the nematode. We then construct a three-dimensional model using the experimental swimming kinematics and employ a boundary element method to simulate flow-fields, obtaining very good quantitative agreement with experiment. We use this numerical model to show that calculation of flow shear rates using purely planar data results in significant underestimates of the true three-dimensional value. Applying symmetry arguments, validated against numerics, we…
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