Intervertebral disc creep behavior assessment through an open source finite element solver

Journal of Biomechanics

Volumn 47, Issue 1, 2014, Pages 297-301

  Castro, A P G ^a   Wilson, W ^b   Huyghe, J M ^b   Ito, K ^b   Alves, J L ^a  

^a Centre for Mechanical and Materials Technologies   (Portugal)

^b EINDHOVEN UNIVERSITY OF TECHNOLOGY   (Netherlands)

Author keywords

Biphasic osmotic swelling; Creep behavior; FE solver; Human spine; Intervertebral disc; Poroelasticity

Indexed keywords

CREEP BEHAVIORS; HUMAN SPINE; INTERVERTEBRAL DISCS; OSMOTIC SWELLING; PORO-ELASTICITY;

BIOMECHANICS; BIOMIMETICS; FINITE ELEMENT METHOD; OSMOSIS;

CREEP;

ACCURACY; ALGORITHM; ARTICLE; BIOMECHANICS; COMPARATIVE STUDY; COMPUTER PROGRAM; CONTROLLED STUDY; FINITE ELEMENT ANALYSIS; INTERVERTEBRAL DISK; INTERVERTEBRAL DISK DEGENERATION; OSMOTIC PRESSURE; PRIORITY JOURNAL; SIMULATION; VALIDITY;

BIPHASIC OSMOTIC SWELLING; CREEP BEHAVIOR; FE SOLVER; HUMAN SPINE; INTERVERTEBRAL DISC; POROELASTICITY;

ALGORITHMS; BIOMECHANICAL PHENOMENA; ELASTICITY; FINITE ELEMENT ANALYSIS; HUMANS; INTERVERTEBRAL DISC; INTERVERTEBRAL DISC DEGENERATION; MODELS, THEORETICAL; OSMOSIS; POROSITY; PRESSURE; STRESS, MECHANICAL;

EID: 84890856237     PISSN: 00219290     EISSN: 18732380     Source Type: Journal    
DOI: 10.1016/j.jbiomech.2013.10.014     Document Type: Article

References (33)

1. Adams M.A., Dolan P. Intervertebral disc degeneration: evidence for two distinct phenotypes. J. Anat. 2012, 221:497-506.
2. Alves, J.L., Yamamura, N., Oda, T., Teodosiu, C., 2010. Numerical simulation of musculo-skeletal systems by V-Biomech. In: CMBBE2010.
3. Argoubi M., Shirazi-Adl A. Poroelastic creep response analysis of a lumbar motion segment in compression. J. Biomech. 1996, 29:1331-1339.
4. Bonet J., Wood R.D. Nonlinear Continuum Mechanics for Finite Element Analysis 1997, Cambridge University Press, Cambridge.
5. Castro A.P.G., Wilson W., Huyghe J.M., Ito K., Alves J.L. Validation of an Open Source Finite Element Biphasic Poroelastic Model. Application to the Intervertebral Disc Biomechanics 2013, 2131-2139. Poromechanics V American Society of Civil Engineers, Reston, VA.
6. Eberlein R., Holzapfel G.A., Schulze-Bauer C.A.J. An anisotropic model for annulus tissue and enhanced finite element analyses of intact lumbar disc bodies. Comput. Methods Biomech. Biomed. Eng. 2001, 4:209-229.
7. Ehlers W., Karajan N., Markert B. An extended biphasic model for charged hydrated tissues with application to the intervertebral disc. Biomech. Model. Mechanobiol. 2009, 8:233-251.
8. Ellingson A.M., Nuckley D.J. Intervertebral disc viscoelastic parameters and residual mechanics spatially quantified using a hybrid confined/in situ indentation method. J. Biomech 2012, 45:491-496.
9. Ferguson S.J., Ito K., Nolte L.-P. Fluid flow and convective transport of solutes within the intervertebral disc. J. Biomech. 2004, 37:213-221.
10. Frijns A.J.H., Huyghe J.M., Janssen J.D. A validation of the quadriphasic mixture theory for intervertebral disc tissue. Int. J. Eng. Sci. 1997, 35:1419-1429.
11. Galbusera F., Schmidt H., Noailly J., Malandrino A., Lacroix D., Wilke H.-J., Shirazi-Adl A. Comparison of four methods to simulate swelling in poroelastic finite element models of intervertebral discs. J. Mech. Behav. Biomed. Mater. 2011, 4:1234-1241.
12. Heuer F., Schmitt H., Schmidt H., Claes L., Wilke H.-J. Creep associated changes in intervertebral disc bulging obtained with a laser scanning device. Clin. Biomech. (Bristol, Avon) 2007, 22:737-744.
13. Holzapfel G.A., Schulze-Bauer C.A.J., Feigl G., Regitnig P. Single lamellar mechanics of the human lumbar anulus fibrosus. Biomech. Model. Mechanobiol. 2005, 3:125-140.
14. Huyghe, J.M., 1986. Non-linear finite element models for the beating left ventricle and the intramyocardial coronary circulation.
15. Huyghe J.M., Houben G.B., Drost M.R., van Donkelaar C.C. An ionised/non-ionised dual porosity model of intervertebral disc tissue. Biomech. Model. Mechanobiol. 2003, 2:3-19.
16. Iatridis J., Setton L., Weidenbaum M., Mow V. The viscoelastic behavior of the non-degenerate human lumbar nucleus pulposus in shear. J. Biomech. 1997, 30:1005-1013.
17. Johannessen W., Elliott D.M. Effects of degeneration on the biphasic material properties of human nucleus pulposus in confined compression. Spine (Phila Pa 1976) 2005, 30:E724-729.
18. Kaliske M., Nasdala L., Rothert H. On damage modelling for elastic and viscoelastic materials at large strain. Comput. Struct. 2001, 79:2133-2141.
19. Nerurkar N.L., Elliott D.M., Mauck R.L. Mechanical design criteria for intervertebral disc tissue engineering. J. Biomech. 2010, 43:1017-1030.
20. O'Connell G.D., Jacobs N.T., Sen S., Vresilovic E.J., Elliott D.M. Axial creep loading and unloaded recovery of the human intervertebral disc and the effect of degeneration. J. Mech. Behav. Biomed. Mater. 2011, 4:933-942.
21. Périé D., Korda D., Iatridis J.C. Confined compression experiments on bovine nucleus pulposus and annulus fibrosus: sensitivity of the experiment in the determination of compressive modulus and hydraulic permeability. J. Biomech. 2005, 38:2164-2171.
22. Raj P. Intervertebral disc: anatomy physiology pathophysiology treatment. Pain Pract. 2008, 8:18-44.
23. Riches P.E., Dhillon N., Lotz J., Woods a.W., McNally D.S. The internal mechanics of the intervertebral disc under cyclic loading. J. Biomech. 2002, 35:1263-1271.
24. Schmidt H., Galbusera F., Wilke H.-J., Shirazi-Adl A. Remedy for fictive negative pressures in biphasic finite element models of the intervertebral disc during unloading. Comput. Methods Biomech. Biomed. Eng. 2011, 14:293-303.
25. Schmidt H., Kettler A., Rohlmann A., Claes L., Wilke H.-J. The risk of disc prolapses with complex loading in different degrees of disc degeneration - a finite element analysis. Clin. Biomech. (Bristol, Avon) 2007, 22:988-998.
26. Schroeder Y., Huyghe J.M., van Donkelaar C.C., Ito K. A biochemical/biophysical 3D FE intervertebral disc model. Biomech. Model. Mechanobiol. 2010, 9:641-650.
27. Smit, T.H., 1996. The Mechanical Significance of the Trabecular Bone Architecture in a Human Vertebra.
28. Sussman T., Bathe K. A finite element formulation for nonlinear incompressible elastic and inelastic analysis. Comput. Struct. 1987, 26:357-409.
29. Van der Voet A. A comparison of finite element codes for the solution of biphasic poroelastic problems. Proc. Inst. Mech. Eng. H 1997, 211:209-211.
30. Van Loon R., Huyghe J.M., Wijlaars M.W., Baaijens F.P.T. 3D FE implementation of an incompressible quadriphasic mixture model. Int. J. Numer. Methods Eng. 2003, 57:1243-1258.
31. Wilke H.J., Neef P., Caimi M., Hoogland T., Claes L.E. New in vivo measurements of pressures in the intervertebral disc in daily life. Spine (Phila Pa 1976) 1999, 24:755-762.
32. Wilson W., Huyghe J.M., van Donkelaar C.C. A composition-based cartilage model for the assessment of compositional changes during cartilage damage and adaptation. Osteoarthritis Cartilage 2006, 14:554-560.
33. Wilson W., van Donkelaar C.C., van Rietbergen B., Huiskes R. A fibril-reinforced poroviscoelastic swelling model for articular cartilage. J. Biomech. 2005, 38:1195-1204.