Comparison between FEBio and Abaqus for biphasic contact problems

Proceedings of the Institution of Mechanical Engineers, Part H: Journal of Engineering in Medicine

Volumn 227, Issue 9, 2013, Pages 1009-1019

  Meng, Qingen ^a   Jin, Zhongmin ^a,b   Fisher, John ^a   Wilcox, Ruth ^a  

^a UNIVERSITY OF LEEDS   (United Kingdom)

^b XI'AN JIAOTONG UNIVERSITY   (China)

Author keywords

Abaqus; Articular cartilage; Biphasic model; FEBio; Finite element

Indexed keywords

ARTICULAR CARTILAGES; BIOMECHANICAL APPLICATION; BIPHASIC MODELS; COMMERCIAL SOFTWARE; FEBIO; FINITE ELEMENT SOLVER; JOINT CONTACT MODELING; PARAMETER SENSITIVITIES;

CARTILAGE; FINITE ELEMENT METHOD; JOINTS (ANATOMY); OPEN SOURCE SOFTWARE;

ABAQUS;

ALGORITHM; ARTICULAR CARTILAGE; BIOLOGICAL MODEL; COMPARATIVE STUDY; COMPUTER LANGUAGE; COMPUTER PROGRAM; COMPUTER SIMULATION; EVALUATION STUDY; FINITE ELEMENT ANALYSIS; HUMAN; MECHANICAL STRESS; PHYSIOLOGY; TENSILE STRENGTH; VALIDATION STUDY; YOUNG MODULUS;

ALGORITHMS; CARTILAGE, ARTICULAR; COMPUTER SIMULATION; ELASTIC MODULUS; FINITE ELEMENT ANALYSIS; HUMANS; MODELS, BIOLOGICAL; PROGRAMMING LANGUAGES; SOFTWARE VALIDATION; STRESS, MECHANICAL; TENSILE STRENGTH;

EID: 84884562578     PISSN: 09544119     EISSN: 20413033     Source Type: Journal    
DOI: 10.1177/0954411913483537     Document Type: Article

References (30)

1. Mow VC, Kuei SC, Lai WM, et al. Biphasic creep and stress relaxation of articular cartilage in compression- theory and experiments. J Biomech Eng: T ASME 1980; 102: 73-84.
2. Goldsmith AAJ, Hayes A and Clift SE. Modelling the response of biomaterials and soft, hydrated biological tissues using soils consolidation theory. In: ABAQUS user's conference, Paris, France, 31 May - 2 June 1995. The Hibbitt, Karlsson & Sorensen, Providence RI, USA, pp.305-319.
3. Wu JZ, Herzog W and Epstein M. Evaluation of the finite element software ABAQUS for biomechanical modelling of biphasic tissues. J Biomech 1998; 31: 165-169.
4. Pawaskar SS, Ingham E, Fisher J, et al. Fluid load support and contact mechanics of hemiarthroplasty in the natural hip joint. Med Eng Phys 2011; 33: 96-105.
5. Haemer JM, Carter DR and Giori NJ. The low permeability of healthy meniscus and labrum limit articular cartilage consolidation and maintain fluid load support in the knee and hip. J Biomech 2012; 45: 1450-1456.
6. Gu KB and Li LP. A human knee joint model considering fluid pressure and fiber orientation in cartilages and menisci. Med Eng Phys 2011; 33: 497-503.
7. Manda K, Ryd L and Eriksson A. Finite element simulations of a focal knee resurfacing implant applied to localized cartilage defects in a sheep model. J Biomech 2011; 44: 794-801.
8. Kazemi M, Li LP, Savard P, et al. Creep behavior of the intact and meniscectomy knee joints. J Mech Behav Biomed 2011; 4: 1351-1358.
9. Pawaskar SS, Jin ZM and Fisher J. Modelling of fluid support inside articular cartilage during sliding. Proc IMechE, Part H: J Engineering Tribology 2007; 221: 165-174.
10. Maas SA, Ellis BJ, Ateshian GA, et al. FEBio: finite elements for biomechanics. J Biomech Eng: T ASME 2012; 134: 011005.
11. Ateshian GA, Maas S and Weiss JA. Finite element algorithm for frictionless contact of porous permeable media under finite deformation and sliding. J Biomech Eng: T ASME 2010; 132: 061006.
12. Prendergast PJ, van Driel WD and Kuiper JH. A comparison of finite element codes for the solution of biphasic poroelastic problems. Proc IMechE, Part H: J Engineering in Medicine 1996; 210: 131-136.
13. Guo H and Spilker RL. Biphasic finite element modeling of hydrated soft tissue contact using an augmented Lagrangian method. J Biomech Eng: T ASME 2011; 133: 111001.
14. Hou JS, Holmes MH, Lai WM, et al. Boundary conditions at the cartilage-synovial fluid interface for joint lubrication and theoretical verifications. J Biomech Eng: T ASME 1989; 111: 78-87.
15. Pawaskar SS, Fisher J and Jin ZM. Robust and general method for determining surface fluid flow boundary conditions in articular cartilage contact mechanics modeling. J Biomech Eng: T ASME 2010; 132: 031001.
16. Federico S, Herzog W and Wu JZ. Effect of fluid boundary conditions on joint contact mechanics and applications to the modelling of osteoarthritic joints J Biomech Eng: T ASME 2004; 126: 220-225
17. Erratum in J Biomech Eng: T ASME 2005; 127: 208-209.
18. Warner MD, Taylor WR and Clift SE. Finite element biphasic indentation of cartilage: a comparison of experimental indenter and physiological contact geometries. Proc IMechE, Part H: J Engineering in Medicine 2001; 215: 487-496.
19. Abd Latif MJ, Jin Z and Wilcox RK. Biomechanical characterisation of ovine spinal facet joint cartilage. J Biomech 2012; 45: 1346-1352.
20. Holmes MH. Finite deformation of soft tissue: analysis of a mixture model in uni-axial compression. J Biomech Eng: T ASME 1986; 108: 372-381.
21. Wu JZ and Herzog W. Finite element simulation of location- and time-dependent mechanical behavior of chondrocytes in unconfined compression tests. Ann Biomed Eng 2000; 28: 318-330.
22. ABAQUS. ABAQUS manuals, version 6.9-EF1. Providence, RI: Dassault Systèmes Simulia Corp., 2009.
23. Simon B. Multiphasic poroelastic finite element models for soft tissue structures. Appl Mech Rev 1992; 45: 191-218.
24. Schanz M and Diebels S. A comparative study of Biot's theory and the linear theory of porous media for wave propagation problems. Acta Mech 2003; 161: 213-235.
25. Federico S, Grillo A, La Rosa G, et al. A transversely isotropic, transversely homogeneous microstructuralstatistical model of articular cartilage. J Biomech 2005; 38: 2008-2018.
26. ABAQUS. ABAQUS manuals, version 6.12. Providence, RI: Dassault Systèmes Simulia Corp., 2012.
27. Suh JK and Spilker RL. Indentation analysis of biphasic articular cartilage: nonlinear phenomena under finite deformation. J Biomech Eng: T ASME 1994; 116: 1-9.
28. Lei F and Szeri AZ. Inverse analysis of constitutive models: biological soft tissues. J Biomech 2007; 40: 936-940.
29. Taylor SD, Tsiridis E, Ingham E, et al. Comparison of human and animal femoral head chondral properties and geometries. Proc IMechE, Part H: J Engineering in Medicine 2012; 226: 55-62.
30. Li LP, Cheung JTM and Herzog W. Three-dimensional fibril-reinforced finite element model of articular cartilage. Med Biol Eng Comput 2009; 47: 607-615.