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    A Poroelastic Finite Element Formulation Including Transport and Swelling in Soft Tissue Structures

    Source: Journal of Biomechanical Engineering:;1996:;volume( 118 ):;issue: 001::page 1
    Author:
    B. R. Simon
    ,
    J. P. Liable
    ,
    D. Pflaster
    ,
    Y. Yuan
    ,
    M. H. Krag
    DOI: 10.1115/1.2795941
    Publisher: The American Society of Mechanical Engineers (ASME)
    Abstract: A field theory is presented for the study of swelling in soft tissue structures that are modeled as poroelastic materials. As a first approximation, soft tissues are assumed to be linear isotropic materials undergoing infinitesimal strains. Material properties are identified that are necessary for the solution of initial boundary value problems where swelling and convection are significant. A finite element model is developed that includes the solid displacements, the relative fiuid displacements, and a representative concentration as the primary unknowns. A numerical example is presented based on a triphasic model. The finite model simulates a typical experimental protocol for soft tissue testing and demonstrates the interaction and coupling associated with relative fluid motion and swelling in a deforming poroelastic material. The theory and finite element model provide a starting point for nonlinear porohyperelastic transport-swelling analyses of soft tissue structures that include finite strains in anisotropic materials.
    keyword(s): Finite element analysis , Soft tissues , Finite element model , Testing , Approximation , Boundary-value problems , Fluids , Motion , Field theories (Physics) , Materials properties AND Convection ,
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      A Poroelastic Finite Element Formulation Including Transport and Swelling in Soft Tissue Structures

    URI
    http://yetl.yabesh.ir/yetl1/handle/yetl/116594
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    • Journal of Biomechanical Engineering

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    contributor authorB. R. Simon
    contributor authorJ. P. Liable
    contributor authorD. Pflaster
    contributor authorY. Yuan
    contributor authorM. H. Krag
    date accessioned2017-05-08T23:49:28Z
    date available2017-05-08T23:49:28Z
    date copyrightFebruary, 1996
    date issued1996
    identifier issn0148-0731
    identifier otherJBENDY-25959#1_1.pdf
    identifier urihttp://yetl.yabesh.ir/yetl/handle/yetl/116594
    description abstractA field theory is presented for the study of swelling in soft tissue structures that are modeled as poroelastic materials. As a first approximation, soft tissues are assumed to be linear isotropic materials undergoing infinitesimal strains. Material properties are identified that are necessary for the solution of initial boundary value problems where swelling and convection are significant. A finite element model is developed that includes the solid displacements, the relative fiuid displacements, and a representative concentration as the primary unknowns. A numerical example is presented based on a triphasic model. The finite model simulates a typical experimental protocol for soft tissue testing and demonstrates the interaction and coupling associated with relative fluid motion and swelling in a deforming poroelastic material. The theory and finite element model provide a starting point for nonlinear porohyperelastic transport-swelling analyses of soft tissue structures that include finite strains in anisotropic materials.
    publisherThe American Society of Mechanical Engineers (ASME)
    titleA Poroelastic Finite Element Formulation Including Transport and Swelling in Soft Tissue Structures
    typeJournal Paper
    journal volume118
    journal issue1
    journal titleJournal of Biomechanical Engineering
    identifier doi10.1115/1.2795941
    journal fristpage1
    journal lastpage9
    identifier eissn1528-8951
    keywordsFinite element analysis
    keywordsSoft tissues
    keywordsFinite element model
    keywordsTesting
    keywordsApproximation
    keywordsBoundary-value problems
    keywordsFluids
    keywordsMotion
    keywordsField theories (Physics)
    keywordsMaterials properties AND Convection
    treeJournal of Biomechanical Engineering:;1996:;volume( 118 ):;issue: 001
    contenttypeFulltext
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