Literature DB >> 31032184

T-based fibril-reinforced poroviscoelastic constitutive relation of human articular cartilage using inverse finite element technology.

Chao Wan1,2, Liang Ge3, Richard B Souza1, Simon Y Tang4, Tamara Alliston5, Zhixiu Hao2, Xiaojuan Li1,6.   

Abstract

BACKGROUND: Mapping of T1ρ relaxation time is a quantitative magnetic resonance (MR) method and is frequently used for analyzing microstructural and compositional changes in cartilage tissues. However, there is still a lack of study investigating the link between T1ρ relaxation time and a feasible constitutive relation of cartilage which can be used to model complicated mechanical behaviors of cartilage accurately and properly.
METHODS: Three-dimensional finite element (FE) models of ten in vitro human tibial cartilage samples were reconstructed such that each element was assigned by material-level parameters, which were determined by a corresponding T1ρ value from MR maps. A T1ρ-based fibril-reinforced poroviscoelastic (FRPE) constitutive relation for human cartilage was developed through an inverse FE optimization technique between the experimental and simulated indentations.
RESULTS: A two-parameter exponential relationship was obtained between the T1ρ and the volume fraction of the hydrated solid matrix in the T1ρ-based FRPE constitutive relation. Compared with the common FRPE constitutive relation (i.e., without T1ρ), the T1ρ-based FRPE constitutive relation indicated similar indentation depth results but revealed some different local changes of the stress distribution in cartilages.
CONCLUSIONS: Our results suggested that the T1ρ-based FRPE constitutive relation may improve the detection of changes in the heterogeneous, anisotropic, and nonlinear mechanical properties of human cartilage tissues associated with joint pathologies such as osteoarthritis (OA). Incorporating T1ρ relaxation time will provide a more precise assessment of human cartilage based on the individual in vivo MR quantification.

Entities:  

Keywords:  T1ρ relaxation time; articular cartilage; fibril-reinforced poroviscoelastic (FRPE); osteoarthritis (OA); quantitative magnetic resonance image

Year:  2019        PMID: 31032184      PMCID: PMC6462578          DOI: 10.21037/qims.2019.03.01

Source DB:  PubMed          Journal:  Quant Imaging Med Surg        ISSN: 2223-4306


  32 in total

1.  Quantification of cartilage biomechanical and biochemical properties via T1rho magnetic resonance imaging.

Authors:  Andrew J Wheaton; George R Dodge; Dawn M Elliott; Steven B Nicoll; Ravinder Reddy
Journal:  Magn Reson Med       Date:  2005-11       Impact factor: 4.668

2.  A fibril-reinforced poroviscoelastic swelling model for articular cartilage.

Authors:  W Wilson; C C van Donkelaar; B van Rietbergen; R Huiskes
Journal:  J Biomech       Date:  2005-06       Impact factor: 2.712

3.  Changes in joint cartilage aggrecan after knee injury and in osteoarthritis.

Authors:  L S Lohmander; M Ionescu; H Jugessur; A R Poole
Journal:  Arthritis Rheum       Date:  1999-03

4.  Degradation of cartilage type II collagen precedes the onset of osteoarthritis following anterior cruciate ligament rupture.

Authors:  J S Price; S H Till; D R Bickerstaff; M T Bayliss; A P Hollander
Journal:  Arthritis Rheum       Date:  1999-11

5.  Water distribution patterns inside bovine articular cartilage as visualized by 1H magnetic resonance imaging.

Authors:  E M Shapiro; A Borthakur; J H Kaufman; J S Leigh; R Reddy
Journal:  Osteoarthritis Cartilage       Date:  2001-08       Impact factor: 6.576

6.  A fibril reinforced nonhomogeneous poroelastic model for articular cartilage: inhomogeneous response in unconfined compression.

Authors:  L P Li; M D Buschmann; A Shirazi-Adl
Journal:  J Biomech       Date:  2000-12       Impact factor: 2.712

7.  Depth-dependent compressive equilibrium properties of articular cartilage explained by its composition.

Authors:  W Wilson; J M Huyghe; C C van Donkelaar
Journal:  Biomech Model Mechanobiol       Date:  2006-05-19

8.  Stresses in the local collagen network of articular cartilage: a poroviscoelastic fibril-reinforced finite element study.

Authors:  W Wilson; C C van Donkelaar; B van Rietbergen; K Ito; R Huiskes
Journal:  J Biomech       Date:  2004-03       Impact factor: 2.712

9.  Prediction of biomechanical properties of articular cartilage with quantitative magnetic resonance imaging.

Authors:  Miika T Nieminen; Juha Töyräs; Mikko S Laasanen; Johanna Silvennoinen; Heikki J Helminen; Jukka S Jurvelin
Journal:  J Biomech       Date:  2004-03       Impact factor: 2.712

10.  A composition-based cartilage model for the assessment of compositional changes during cartilage damage and adaptation.

Authors:  W Wilson; J M Huyghe; C C van Donkelaar
Journal:  Osteoarthritis Cartilage       Date:  2006-02-13       Impact factor: 6.576

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  4 in total

1.  Rapid determination of internal strains in soft tissues using an experimentally calibrated finite element model derived from magnetic resonance imaging.

Authors:  Dong Hwan E Yoon; Christian I Weber; Garrett W D Easson; Kaitlyn S Broz; Simon Y Tang
Journal:  Quant Imaging Med Surg       Date:  2020-01

2.  Quantitative ultrashort echo time magnetization transfer (UTE-MT) for diagnosis of early cartilage degeneration: comparison with UTE-T2* and T2 mapping.

Authors:  Jiawei Yang; Hongda Shao; Yajun Ma; Lidi Wan; Yixuan Zhang; Junjie Jiang; Jiang Du; Guangyu Tang
Journal:  Quant Imaging Med Surg       Date:  2020-01

3.  Associations between brain volumetry and relaxometry signatures and the Edmonton Frail Scale in frailty.

Authors:  Chunmei Li; Yuhui Chen; Pu-Yeh Wu; Bing Wu; Tao Gong; Hua Wang; Min Chen
Journal:  Quant Imaging Med Surg       Date:  2021-06

4.  Prediction of local fixed charge density loss in cartilage following ACL injury and reconstruction: A computational proof-of-concept study with MRI follow-up.

Authors:  Gustavo A Orozco; Paul Bolcos; Ali Mohammadi; Matthew S Tanaka; Mingrui Yang; Thomas M Link; Benjamin Ma; Xiaojuan Li; Petri Tanska; Rami K Korhonen
Journal:  J Orthop Res       Date:  2020-07-20       Impact factor: 3.102

  4 in total

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