Three-dimensional simulations of undulatory and amoeboid swimmers in viscoelastic fluids
Microorganisms often move through viscoelastic environments, as biological fluids frequently have a rich microstructure owing to the presence of large polymeric molecules. Research on the effect of fluid elasticity on the swimming kinematics of these organisms has usually been focused on those that...
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description | Microorganisms often move through viscoelastic environments, as biological fluids frequently have a rich microstructure owing to the presence of large polymeric molecules. Research on the effect of fluid elasticity on the swimming kinematics of these organisms has usually been focused on those that move
via
cilia or flagellum. Experimentally, Shen (X. N. Shen
et al.
,
Phys. Rev. Lett.
, 2011,
106
, 208101) reported that the nematode
C. elegans
, a model organism used to study undulatory motion, swims more slowly as the Deborah number describing the fluid's elasticity is increased. This phenomenon has not been thoroughly studied
via
a fully resolved three-dimensional simulation; moreover, the effect of fluid elasticity on the swimming speed of organisms moving
via
euglenoid movement, such as
E. gracilis
, is completely unknown. In this study, we discuss the simulation of the arbitrary motion of an undulating or pulsating swimmer that occupies finite volume in three dimensions, with the ability to specify any differential viscoelastic rheological model for the surrounding fluid. To accomplish this task, we use a modified version of the Immersed Finite Element Method presented in a previous paper by Guido and Saadat in 2018 (A. Saadat
et al.
,
Phys. Rev. E
, 2018,
98
, 063316). In particular, this version allows for the simulation of deformable swimmers such that they evolve through an arbitrary set of specified shapes
via
a conformation-driven force. From our analysis, we observe several key trends not found in previous two-dimensional simulations or theoretical analyses for
C. elegans
, as well as novel results for the amoeboid motion. In particular, we find that regions of high polymer stress concentrated at the head and tail of the swimming
C. elegans
are created by strong extensional flow fields and are associated with a decrease in swimming speed for a given swimming stroke. In contrast, in two dimensions these regions of stress are commonly found distributed along the entire body, likely owing to the lack of a third dimension for polymer relaxation. A comparison of swim speeds shows that the calculations in two-dimensional simulations result in an over-prediction of the speed reduction. We believe that our simulation tool accurately captures the swimming motion of the two aforementioned model swimmers and furthermore, allows for the simulation of multiple deformable swimmers, as well as more complex swimming geometries. This methodology opens many new |
doi_str_mv | 10.1039/c8sm02518e |
format | Article |
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via
cilia or flagellum. Experimentally, Shen (X. N. Shen
et al.
,
Phys. Rev. Lett.
, 2011,
106
, 208101) reported that the nematode
C. elegans
, a model organism used to study undulatory motion, swims more slowly as the Deborah number describing the fluid's elasticity is increased. This phenomenon has not been thoroughly studied
via
a fully resolved three-dimensional simulation; moreover, the effect of fluid elasticity on the swimming speed of organisms moving
via
euglenoid movement, such as
E. gracilis
, is completely unknown. In this study, we discuss the simulation of the arbitrary motion of an undulating or pulsating swimmer that occupies finite volume in three dimensions, with the ability to specify any differential viscoelastic rheological model for the surrounding fluid. To accomplish this task, we use a modified version of the Immersed Finite Element Method presented in a previous paper by Guido and Saadat in 2018 (A. Saadat
et al.
,
Phys. Rev. E
, 2018,
98
, 063316). In particular, this version allows for the simulation of deformable swimmers such that they evolve through an arbitrary set of specified shapes
via
a conformation-driven force. From our analysis, we observe several key trends not found in previous two-dimensional simulations or theoretical analyses for
C. elegans
, as well as novel results for the amoeboid motion. In particular, we find that regions of high polymer stress concentrated at the head and tail of the swimming
C. elegans
are created by strong extensional flow fields and are associated with a decrease in swimming speed for a given swimming stroke. In contrast, in two dimensions these regions of stress are commonly found distributed along the entire body, likely owing to the lack of a third dimension for polymer relaxation. A comparison of swim speeds shows that the calculations in two-dimensional simulations result in an over-prediction of the speed reduction. We believe that our simulation tool accurately captures the swimming motion of the two aforementioned model swimmers and furthermore, allows for the simulation of multiple deformable swimmers, as well as more complex swimming geometries. This methodology opens many new possibilities for future studies of swimmers in viscoelastic fluids.
We explore swimming speeds of
C. elegans
and amoeboids in viscoelastic fluids with three-dimensional, large amplitude simulations.</description><identifier>ISSN: 1744-683X</identifier><identifier>EISSN: 1744-6848</identifier><identifier>DOI: 10.1039/c8sm02518e</identifier><identifier>PMID: 31155624</identifier><language>eng</language><publisher>England: Royal Society of Chemistry</publisher><subject>Cilia ; Computational fluid dynamics ; Computer simulation ; Conformation ; Deborah number ; Deformation ; Elasticity ; Finite element method ; Flagella ; Fluids ; Formability ; Kinematics ; Microorganisms ; Movement ; Nematodes ; Polymers ; Rheological properties ; Stress concentration ; Swimming ; Three dimensional models ; Two dimensional analysis ; Viscoelastic fluids ; Viscoelasticity ; Worms</subject><ispartof>Soft matter, 2019-06, Vol.15 (24), p.4836-4855</ispartof><rights>Copyright Royal Society of Chemistry 2019</rights><lds50>peer_reviewed</lds50><woscitedreferencessubscribed>false</woscitedreferencessubscribed><citedby>FETCH-LOGICAL-c400t-e296b6efa02239bdeef2b2528d20af0fd08f5a127600d1d004d64fe669a11c0c3</citedby><cites>FETCH-LOGICAL-c400t-e296b6efa02239bdeef2b2528d20af0fd08f5a127600d1d004d64fe669a11c0c3</cites><orcidid>0000-0003-4876-6673 ; 0000-0002-9584-6038</orcidid></display><links><openurl>$$Topenurl_article</openurl><openurlfulltext>$$Topenurlfull_article</openurlfulltext><thumbnail>$$Tsyndetics_thumb_exl</thumbnail><link.rule.ids>314,777,781,27905,27906</link.rule.ids><backlink>$$Uhttps://www.ncbi.nlm.nih.gov/pubmed/31155624$$D View this record in MEDLINE/PubMed$$Hfree_for_read</backlink></links><search><creatorcontrib>Binagia, Jeremy P</creatorcontrib><creatorcontrib>Guido, Christopher J</creatorcontrib><creatorcontrib>Shaqfeh, Eric S. G</creatorcontrib><title>Three-dimensional simulations of undulatory and amoeboid swimmers in viscoelastic fluids</title><title>Soft matter</title><addtitle>Soft Matter</addtitle><description>Microorganisms often move through viscoelastic environments, as biological fluids frequently have a rich microstructure owing to the presence of large polymeric molecules. Research on the effect of fluid elasticity on the swimming kinematics of these organisms has usually been focused on those that move
via
cilia or flagellum. Experimentally, Shen (X. N. Shen
et al.
,
Phys. Rev. Lett.
, 2011,
106
, 208101) reported that the nematode
C. elegans
, a model organism used to study undulatory motion, swims more slowly as the Deborah number describing the fluid's elasticity is increased. This phenomenon has not been thoroughly studied
via
a fully resolved three-dimensional simulation; moreover, the effect of fluid elasticity on the swimming speed of organisms moving
via
euglenoid movement, such as
E. gracilis
, is completely unknown. In this study, we discuss the simulation of the arbitrary motion of an undulating or pulsating swimmer that occupies finite volume in three dimensions, with the ability to specify any differential viscoelastic rheological model for the surrounding fluid. To accomplish this task, we use a modified version of the Immersed Finite Element Method presented in a previous paper by Guido and Saadat in 2018 (A. Saadat
et al.
,
Phys. Rev. E
, 2018,
98
, 063316). In particular, this version allows for the simulation of deformable swimmers such that they evolve through an arbitrary set of specified shapes
via
a conformation-driven force. From our analysis, we observe several key trends not found in previous two-dimensional simulations or theoretical analyses for
C. elegans
, as well as novel results for the amoeboid motion. In particular, we find that regions of high polymer stress concentrated at the head and tail of the swimming
C. elegans
are created by strong extensional flow fields and are associated with a decrease in swimming speed for a given swimming stroke. In contrast, in two dimensions these regions of stress are commonly found distributed along the entire body, likely owing to the lack of a third dimension for polymer relaxation. A comparison of swim speeds shows that the calculations in two-dimensional simulations result in an over-prediction of the speed reduction. We believe that our simulation tool accurately captures the swimming motion of the two aforementioned model swimmers and furthermore, allows for the simulation of multiple deformable swimmers, as well as more complex swimming geometries. This methodology opens many new possibilities for future studies of swimmers in viscoelastic fluids.
We explore swimming speeds of
C. elegans
and amoeboids in viscoelastic fluids with three-dimensional, large amplitude simulations.</description><subject>Cilia</subject><subject>Computational fluid dynamics</subject><subject>Computer simulation</subject><subject>Conformation</subject><subject>Deborah number</subject><subject>Deformation</subject><subject>Elasticity</subject><subject>Finite element method</subject><subject>Flagella</subject><subject>Fluids</subject><subject>Formability</subject><subject>Kinematics</subject><subject>Microorganisms</subject><subject>Movement</subject><subject>Nematodes</subject><subject>Polymers</subject><subject>Rheological properties</subject><subject>Stress concentration</subject><subject>Swimming</subject><subject>Three dimensional models</subject><subject>Two dimensional analysis</subject><subject>Viscoelastic fluids</subject><subject>Viscoelasticity</subject><subject>Worms</subject><issn>1744-683X</issn><issn>1744-6848</issn><fulltext>true</fulltext><rsrctype>article</rsrctype><creationdate>2019</creationdate><recordtype>article</recordtype><recordid>eNp90c9rFDEUB_AgFftDL96VFC9FGH35MWn2WJb-ECoerNDbkJm8YMpkss3bael_b9atK3jwlDzy4eXlG8beCvgkQC0-D5YSyFZYfMEOxKnWjbHa7u326nafHRLdASirhXnF9pUQbWukPmC3Nz8LYuNjwolintzIKaZ5dOtaEM-Bz5PflLk8cTd57lLGPkfP6TGmhIV4nPhDpCHj6GgdBx7GOXp6zV4GNxK-eV6P2I-L85vlVXP97fLL8uy6GTTAukG5ML3B4EBKteg9YpC9bKX1ElyA4MGG1gl5agC88ADaGx3QmIUTYoBBHbGTbd9Vyfcz0rpLdRgcRzdhnqmrbbW2Rqq20g__0Ls8l_rkjdKq3iqFrerjVg0lExUM3arE5MpTJ6Db5N0t7fevv_M-r_j9c8u5T-h39E_AFRxvQaFhd_r3w7qVD9W8-59RvwAYe5Ef</recordid><startdate>20190619</startdate><enddate>20190619</enddate><creator>Binagia, Jeremy P</creator><creator>Guido, Christopher J</creator><creator>Shaqfeh, Eric S. 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G</author></sort><facets><frbrtype>5</frbrtype><frbrgroupid>cdi_FETCH-LOGICAL-c400t-e296b6efa02239bdeef2b2528d20af0fd08f5a127600d1d004d64fe669a11c0c3</frbrgroupid><rsrctype>articles</rsrctype><prefilter>articles</prefilter><language>eng</language><creationdate>2019</creationdate><topic>Cilia</topic><topic>Computational fluid dynamics</topic><topic>Computer simulation</topic><topic>Conformation</topic><topic>Deborah number</topic><topic>Deformation</topic><topic>Elasticity</topic><topic>Finite element method</topic><topic>Flagella</topic><topic>Fluids</topic><topic>Formability</topic><topic>Kinematics</topic><topic>Microorganisms</topic><topic>Movement</topic><topic>Nematodes</topic><topic>Polymers</topic><topic>Rheological properties</topic><topic>Stress concentration</topic><topic>Swimming</topic><topic>Three dimensional models</topic><topic>Two dimensional analysis</topic><topic>Viscoelastic fluids</topic><topic>Viscoelasticity</topic><topic>Worms</topic><toplevel>peer_reviewed</toplevel><toplevel>online_resources</toplevel><creatorcontrib>Binagia, Jeremy P</creatorcontrib><creatorcontrib>Guido, Christopher J</creatorcontrib><creatorcontrib>Shaqfeh, Eric S. G</creatorcontrib><collection>PubMed</collection><collection>CrossRef</collection><collection>Aluminium Industry Abstracts</collection><collection>Biotechnology Research Abstracts</collection><collection>Ceramic Abstracts</collection><collection>Computer and Information Systems Abstracts</collection><collection>Corrosion Abstracts</collection><collection>Electronics & Communications Abstracts</collection><collection>Engineered Materials Abstracts</collection><collection>Materials Business File</collection><collection>Mechanical & Transportation Engineering Abstracts</collection><collection>Solid State and Superconductivity Abstracts</collection><collection>METADEX</collection><collection>Technology Research Database</collection><collection>ANTE: Abstracts in New Technology & Engineering</collection><collection>Engineering Research Database</collection><collection>Aerospace Database</collection><collection>Copper Technical Reference Library</collection><collection>Materials Research Database</collection><collection>ProQuest Computer Science Collection</collection><collection>Civil Engineering Abstracts</collection><collection>Advanced Technologies Database with Aerospace</collection><collection>Computer and Information Systems Abstracts Academic</collection><collection>Computer and Information Systems Abstracts Professional</collection><collection>Biotechnology and BioEngineering Abstracts</collection><collection>MEDLINE - Academic</collection><jtitle>Soft matter</jtitle></facets><delivery><delcategory>Remote Search Resource</delcategory><fulltext>fulltext</fulltext></delivery><addata><au>Binagia, Jeremy P</au><au>Guido, Christopher J</au><au>Shaqfeh, Eric S. G</au><format>journal</format><genre>article</genre><ristype>JOUR</ristype><atitle>Three-dimensional simulations of undulatory and amoeboid swimmers in viscoelastic fluids</atitle><jtitle>Soft matter</jtitle><addtitle>Soft Matter</addtitle><date>2019-06-19</date><risdate>2019</risdate><volume>15</volume><issue>24</issue><spage>4836</spage><epage>4855</epage><pages>4836-4855</pages><issn>1744-683X</issn><eissn>1744-6848</eissn><abstract>Microorganisms often move through viscoelastic environments, as biological fluids frequently have a rich microstructure owing to the presence of large polymeric molecules. Research on the effect of fluid elasticity on the swimming kinematics of these organisms has usually been focused on those that move
via
cilia or flagellum. Experimentally, Shen (X. N. Shen
et al.
,
Phys. Rev. Lett.
, 2011,
106
, 208101) reported that the nematode
C. elegans
, a model organism used to study undulatory motion, swims more slowly as the Deborah number describing the fluid's elasticity is increased. This phenomenon has not been thoroughly studied
via
a fully resolved three-dimensional simulation; moreover, the effect of fluid elasticity on the swimming speed of organisms moving
via
euglenoid movement, such as
E. gracilis
, is completely unknown. In this study, we discuss the simulation of the arbitrary motion of an undulating or pulsating swimmer that occupies finite volume in three dimensions, with the ability to specify any differential viscoelastic rheological model for the surrounding fluid. To accomplish this task, we use a modified version of the Immersed Finite Element Method presented in a previous paper by Guido and Saadat in 2018 (A. Saadat
et al.
,
Phys. Rev. E
, 2018,
98
, 063316). In particular, this version allows for the simulation of deformable swimmers such that they evolve through an arbitrary set of specified shapes
via
a conformation-driven force. From our analysis, we observe several key trends not found in previous two-dimensional simulations or theoretical analyses for
C. elegans
, as well as novel results for the amoeboid motion. In particular, we find that regions of high polymer stress concentrated at the head and tail of the swimming
C. elegans
are created by strong extensional flow fields and are associated with a decrease in swimming speed for a given swimming stroke. In contrast, in two dimensions these regions of stress are commonly found distributed along the entire body, likely owing to the lack of a third dimension for polymer relaxation. A comparison of swim speeds shows that the calculations in two-dimensional simulations result in an over-prediction of the speed reduction. We believe that our simulation tool accurately captures the swimming motion of the two aforementioned model swimmers and furthermore, allows for the simulation of multiple deformable swimmers, as well as more complex swimming geometries. This methodology opens many new possibilities for future studies of swimmers in viscoelastic fluids.
We explore swimming speeds of
C. elegans
and amoeboids in viscoelastic fluids with three-dimensional, large amplitude simulations.</abstract><cop>England</cop><pub>Royal Society of Chemistry</pub><pmid>31155624</pmid><doi>10.1039/c8sm02518e</doi><tpages>2</tpages><orcidid>https://orcid.org/0000-0003-4876-6673</orcidid><orcidid>https://orcid.org/0000-0002-9584-6038</orcidid></addata></record> |
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source | Royal Society Of Chemistry Journals 2008-; Alma/SFX Local Collection |
subjects | Cilia Computational fluid dynamics Computer simulation Conformation Deborah number Deformation Elasticity Finite element method Flagella Fluids Formability Kinematics Microorganisms Movement Nematodes Polymers Rheological properties Stress concentration Swimming Three dimensional models Two dimensional analysis Viscoelastic fluids Viscoelasticity Worms |
title | Three-dimensional simulations of undulatory and amoeboid swimmers in viscoelastic fluids |
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