[1] J.H‑C. Wang, Mechanobiology of tendon, Journal of Biomechanics, Vol. 39, No. 9, pp.1563-1582, 2006.
[2] A. Viidik, 1987, Biomechanics of tendons and other soft connective tissues. Testing methods and structure-function interdependence, in Biomechanics: Basic and Applied Research edited by G. Bergmann, R. Köbel, A. Rohlmann, Kluwer Academic Publishers, Dordrecht.
[3] J.G. Snedeker, J. Foolen, Tendon injury and repair – A perspective on the basic mechanisms of tendon disease and future clinical therapy, Acta Biomaterialia, Vol. 63, pp. 18-36, 2017.
[4] Y.C. Fung, 1993, Biomechanics: Mechanical properties of living tissues, Springer, New York.
[5] F.J. Masithulela, 2016, Computational biomechanics in the remodelling rat heart post myocardial infarction, PhD Thesis, University of Cape Town.
[6] F. Masithulela, Bi-ventricular finite element model of right ventricle overload in the healthy rat heart, Bio-medical Materials Engineering, Vol. 27, No. 5, pp. 507-525, 2006.
[7] F. Nemavhola, Detailed structural assessment of healthy interventricular septum in the presence of remodelling infarct in the free wall – A finite element model, Heliyon, Vol. 5, No. 6, e01841, 2019.
[8] F. Nemavhola, Fibrotic infarction on the LV free wall may alter the mechanics of healthy septal wall during passive filling, Bio-medical Materials Engineering, Vol. 28, No. 6, pp. 579-599, 2017.
[9] Z. Ndlovu, F. Nemavhola, D. Desai, Biaxial mechanical characterization and constitutive modelling of sheep sclera soft tissue, Russian Journal of Biomechanics, Vol. 24, No. 1, pp. 84‑96 , 2020.
[10] F. Nemavhola, Biaxial quantification of passive porcine myocardium elastic properties by region, Engineering Solid Mechanics, Vol. 5, No. 3, 155-166, 2017.
[11] F. Masithulela, The effect of over-loaded right ventricle during passive filling in rat filling heart: A biventricular finite element model, ASME International Mechanical Engineering Congress and Exposition, Vol. 3, 57380, V003T03A005, 2015.
[12] F. Masithulela, Analysis of passive filling with fibrotic myocardium infarction, ASME International Mechanical Engineering Congress and Exposition, Vol. 3, 57380, V003T03A004, 2015.
[13] A.H. Lee, S.E. Szczesny, M.H. Santare, D.M. Elliott, Investigating mechanisms of tendon damage by measuring multi-scale recovery following tensile loading, Acta Biomaterialia, Vol. 57, pp. 363‑372, 2017.
[14] A.R. Akintunde, K.S. Miller, Evaluation of microstructurally motivated constitutive models to describe age-dependent tendon healing, Biomechanics and Modeling in Mechanobiology, Vol. 17, pp. 793-814, 2018.
[15] J.L. Cook, E. Rio, C.R. Purdam, S.I. Docking, Revisiting the continuum model of tendon pathology: what is its merit in clinical practice and research? British Journal Sports Medicine, Vol. 50, No. 19, pp. 1187-1191, 2016.
[16] J.S. Lewis, Rotator cuff tendinopathy: a model for the continuum of pathology and related management, British Journal Sports Medicine, Vol44, No. 13, pp. 918-923, 2010.
[17] B.R. Freedman, J.A. Gordon, L.J. Soslowsky, The Achilles tendon: fundamanetal properties and mechanisms governing healing, Muscles Ligaments Tendons Journal, Vol. 4, No. 2, pp. 245-255, 2014.
[18] N.L. Leong, J.L. Kator, T.L. Clemens, A. James, M. Enamoto‑Iwamoto, J. Jiang, Tendon and ligament healing and current approaches to tendon and ligament regeneration, Journal of Orthopaedic Research, Vol. 38, No. 1, pp. 7-12, 2020.
[19] S.E. Szczesny, D.M. Elliot, Incorporating plasticity of the interfibrillar matrix in shear lag models is necessary to replicate the multiscale mechanics of tendon fascicles, Journal of the Mechanical Behaviour of Biomedical Materials, Vol. 40, pp. 325-338, 2014.
[20] B.N. Safa, A.H. Lee, M.H. Santare, D.M. Elliott, Evaluating plastic deformation and damage as potential mechanisms for tendon inelasticity using a reactive modeling framework, Journal of Biomechanical Engineering, Vol. 141, No. 10, 1010081-10100810, 2019.
[21] P.A.L.S. Martins, R.M. Natal Jorge, A.J.M. Ferreira, A comparative study of several material models for prediction of hyperelastic properties: application to silicone‐rubber and soft tissues, Strain, Vol. 42, No. 3, 135-147, 2006.
[22] R.S. Rivlin, Large elastic deformations of isotropic materials. IV. Further developments of the general theory, Philosophical Transactions of the Royal Society of London A, Vol. 241, No. 835, pp. 379-397, 1948.
[23] O.H. Yeoh, Some forms of the strain energy function for rubber, Rubber Chemistry and Technology, Vol. 66, No. 5, pp. 754-771, 1993.
[24] R.W. Ogden, 1984, Non-linear elastic deformations, Dover Publications, New York.
[26] T. Wren, S. Yerby, G.S. Beaupré, D.R. Carter, Mechanical properties of the human Achilles tendon, Clinical Biomechanics, Vol. 16, No. 3, pp. 245-251, 2001.
[27] G.A. Holzapfel, T.C. Gasser, R.W. Ogden, A new constitutive framework for arterial wall mechanics and a comparative study of material models, Journal of Elasticity and the Physical Science of Solids, Vol. 61, pp. 1-48, 2000.
[28] R.W. Ogden, G. Saccomandi, I. Sgura, Fitting hyperelastic models to experimental data, Computational Mechanics, Vol. 34, pp. 484-502, 2004.
[29] M. Mooney, A theory of large elastic deformation, Journal of Applied Physics, Vol. 11, No. 9, pp. 582-592, 1940.