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      Effects of cell morphology and attachment to a surface on the hydrodynamic performance of unicellular choanoflagellates

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          Abstract

          Choanoflagellates, eukaryotes that are important predators on bacteria in aquatic ecosystems, are closely related to animals and are used as a model system to study the evolution of animals from protozoan ancestors. The choanoflagellate Salpingoeca rosetta has a complex life cycle with different morphotypes, some unicellular and some multicellular. Here we use computational fluid dynamics to study the hydrodynamics of swimming and feeding by different unicellular stages of S. rosetta: a swimming cell with a collar of prey-capturing microvilli surrounding a single flagellum, a thecate cell attached to a surface and a dispersal-stage cell with a slender body, long flagellum and short collar. We show that a longer flagellum increases swimming speed, longer microvilli reduce speed and cell shape only affects speed when the collar is very short. The flux of prey-carrying water into the collar capture zone is greater for swimming than sessile cells, but this advantage decreases with collar size. Stalk length has little effect on flux for sessile cells. We show that ignoring the collar, as earlier models have done, overestimates flux and greatly overestimates the benefit to feeding performance of swimming versus being attached, and of a longer stalk for attached cells.

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          Author and article information

          Journal
          J R Soc Interface
          J R Soc Interface
          RSIF
          royinterface
          Journal of the Royal Society Interface
          The Royal Society
          1742-5689
          1742-5662
          January 2019
          23 January 2019
          : 16
          : 150
          : 20180736
          Affiliations
          [1 ] Department of Mathematics, Trinity University , San Antonio, TX 78212, USA
          [2 ] Department of Engineering Science, Trinity University , San Antonio, TX 78212, USA
          [3 ] Department of Integrative Biology, University of California , Berkeley, CA 94720, USA
          [4 ] Department of Mathematics, Tulane University , New Orleans, LA 70118, USA
          Author notes

          Electronic supplementary material is available online at http://dx.doi.org/10.6084/m9.figshare.c.4365665.

          Author information
          http://orcid.org/0000-0002-6496-7961
          Article
          PMC6364633 PMC6364633 6364633 rsif20180736
          10.1098/rsif.2018.0736
          6364633
          30958167
          d2094492-448a-4e07-a57b-902d1c3b93fd
          © 2019 The Author(s)

          Published by the Royal Society. All rights reserved.

          History
          : 2 October 2018
          : 3 January 2019
          Funding
          Funded by: Isaac Newton Institute for Mathematical Sciences, http://dx.doi.org/10.13039/501100005347;
          Award ID: EPSRC EP/K032208/1
          Funded by: Trinity University;
          Award ID: Mach Fellowship
          Award ID: Murchison Research Fellowship
          Funded by: National Science Foundation;
          Award ID: DMS-1043626
          Award ID: DMS-1720323
          Award ID: DUE S-STEM 11553796
          Award ID: IOS-1147215
          Award ID: IOS-1655318
          Award ID: MRI-ACI-1531594
          Categories
          1004
          24
          44
          Life Sciences–Mathematics interface
          Research Article
          Custom metadata
          January, 2019

          flagellum,low Reynolds number,swimming,fluid–structure interaction,suspension feeding,choanoflagellate

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