Literature DB >> 10412380

Finite element formulation of biphasic poroviscoelastic model for articular cartilage.

J K Suh1, S Bai.   

Abstract

The purpose of the present study was to develop a computationally efficient finite element model that could be useful for parametric analysis of the biphasic poroviscoelastic (BPVE) behavior of articular cartilage under various loading conditions. The articular cartilage was modeled as the BPVE mixture of a porous, linear viscoelastic, and incompressible solid and an inviscid and incompressible fluid. A finite element (FE) formulation of the BPVE model was developed using two different algorithms, the continuous and discrete spectrum relaxation functions for the viscoelasticity of the solid matrix. These algorithms were applied to the creep and stress relaxation responses to the confined compression of articular cartilage, and a comparison of their performances was made. It was found that the discrete spectrum algorithm significantly saved CPU time and memory, as compared to the continuous spectrum algorithm. The consistency analysis for the present FE formulation was performed in comparison with the IMSL, a commercially available numerical software package. It was found that the present FE formulation yielded consistent results in predicting model behavior, whereas the IMSL subroutine produced inconsistent results in the velocity field, and thereby in the strain calculation.

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Year:  1998        PMID: 10412380     DOI: 10.1115/1.2798302

Source DB:  PubMed          Journal:  J Biomech Eng        ISSN: 0148-0731            Impact factor:   2.097


  14 in total

1.  A depth dependent transversely isotropic micromechanic model of articular cartilage.

Authors:  Seyed Mohammad Mehdi Elhamian; Mansour Alizadeh; Mahmood Mehrdad Shokrieh; Alireza Karimi
Journal:  J Mater Sci Mater Med       Date:  2015-02-11       Impact factor: 3.896

2.  Three-dimensional fibril-reinforced finite element model of articular cartilage.

Authors:  L P Li; J T M Cheung; W Herzog
Journal:  Med Biol Eng Comput       Date:  2009-03-06       Impact factor: 2.602

Review 3.  Subject-specific analysis of joint contact mechanics: application to the study of osteoarthritis and surgical planning.

Authors:  Corinne R Henak; Andrew E Anderson; Jeffrey A Weiss
Journal:  J Biomech Eng       Date:  2013-02       Impact factor: 2.097

4.  A fast quadrature-based numerical method for the continuous spectrum biphasic poroviscoelastic model of articular cartilage.

Authors:  Michael Stuebner; Mansoor A Haider
Journal:  J Biomech       Date:  2010-03-07       Impact factor: 2.712

5.  A Conewise Linear Elasticity mixture model for the analysis of tension-compression nonlinearity in articular cartilage.

Authors:  M A Soltz; G A Ateshian
Journal:  J Biomech Eng       Date:  2000-12       Impact factor: 2.097

6.  Biomechanical factors influencing the beginning and development of osteoarthritis in the hip joint.

Authors:  Zdenek Horak; Petr Kubovy; Martin Stupka; Jitka Horakova
Journal:  Wien Med Wochenschr       Date:  2011-07-29

7.  Viscoelastic characterization of peripapillary sclera: material properties by quadrant in rabbit and monkey eyes.

Authors:  J Crawford Downs; J K Francis Suh; Kevin A Thomas; Anthony J Bellezza; Claude F Burgoyne; Richard T Hart
Journal:  J Biomech Eng       Date:  2003-02       Impact factor: 2.097

8.  A nonlinear constituent based viscoelastic model for articular cartilage and analysis of tissue remodeling due to altered glycosaminoglycan-collagen interactions.

Authors:  Gregory C Thomas; Anna Asanbaeva; Pasquale Vena; Robert L Sah; Stephen M Klisch
Journal:  J Biomech Eng       Date:  2009-10       Impact factor: 2.097

9.  Multimodal evaluation of tissue-engineered cartilage.

Authors:  Joseph M Mansour; Jean F Welter
Journal:  J Med Biol Eng       Date:  2013-02-01       Impact factor: 1.553

10.  A fluid-saturated poroelastic model of the vocal folds with hydrated tissue.

Authors:  Chao Tao; Jack J Jiang; Yu Zhang
Journal:  J Biomech       Date:  2009-03-05       Impact factor: 2.712

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