Recent advances of crack propagation in human bone

[1] Taylor, WR., Determination of orthotropic bone elastic constants using FEA and modal analysis, J. Biomech., 35, 767-773, (2002). Search in Google Scholar

[2] Cowin, SC., Bone Mechanics Handbook in Handbook of Bioengineering, CRC Press, Boca Raton, Florida, 2000. Search in Google Scholar

[3] Kutz, M. (Ed.), Standard handbook of biomedical engineering and design, Chapter 8: Keaveny, TM., Morgan, EF., Yeh, OC, Bone Mechanics, 8.1-8.23, McGraw-Hill, 2003. Search in Google Scholar

[4] Silva, MJ. (Ed.), Skeletal Aging and Osteoporosis: Biomechanics and Mechanobiology (Studies in Mechanobiology, Tissue Engineering and Biomaterials Book 5), Springer, 2013. Search in Google Scholar

[5] Zimmermann, EA., Ritchie, R., The fracture mechanics of human bone: influence of disease and treatment, Bonekey Rep., 4, 743, (2015). Search in Google Scholar

[6] Zimmermann, EA., Ritchie, R., Bone as a Structural Material, Adv. Healthcare Mater., 30, 1287-1304, (2015). Search in Google Scholar

[7] Rosen, CJ., Glowacki, J, Bilezikian, JP. (Eds.), The Aging Skeleton, Academic Press, San Diego CA, U.S.A., 1999. Search in Google Scholar

[8] Ranatowski, M., Ranatowski, E., Analysis of the fracturing process of natural composite on the example of the cortical part of bone, Adv. Mater. Sci., 5, 3(8),69-74, (2005). Search in Google Scholar

[9] Nalla, RK., Kinney, JH., Ritchie, R., Mechanistic fracture criteria for the failure of human cortical bone, Nat Mater., 2, 164-168, (2003). Search in Google Scholar

[10] Craciun, EM., Marin, M., Rabaea, A., Anti-plane crack in human bone. I. Mathematical modelling, An. St. UOC.- Seria Matematica, 26(1), 81-90 (2018). Search in Google Scholar

[11] Craciun, EM., Rabaea, A., Popa, MF., Mihailov, CI., Crack propagation in human bone. Mode I of fracture, An. St. UOC.- Seria Matematica, 26(2), 59-70 (2018). Search in Google Scholar

[12] Baesu, E., Iliescu, DM., Radoiu, BV., Halichidis, S., Mixed mode crack propagation in Iliac bone, An. St. UOC.- Seria Matematica, 29(3), 67-74 (2021). Search in Google Scholar

[13] Cristescu, N., Craciun, EM., Soos, E., Mechanics of Elastic Composites, CRC Press, Chapman & Hall, 2003. Search in Google Scholar

[14] Trivedi, N., Das, S., Craciun, EM., E ect of thermomechanical loading on an edge crack of finite length in an infinite orthotropic strip, Mech. Compos. Mater., 55, 285-296, (2019). Search in Google Scholar

[15] Trivedi, N., Das, S., Craciun, EM., The mathematical study of an edge crack in two different specified models under time-harmonic wave disturbance, Mech. Compos. Mater., 58, 1-14, (2022). Search in Google Scholar

[16] Craciun, EM., Energy Criteria For Crack Propagation In Pre-Stressed Elastic Composites, in: Lecture Notes on Composite Materials. Solid Mechanics And Its Applications, vol. 154, 193-237, Editors: de Borst, R., Sadowski, T., Springer, Dordrecht, 2009. Search in Google Scholar

[17] Sih, GC. A special theory of crack propagation, in: Mechanics of Fracture, vol. I, Editor G.C. Sih, Noordhoof Int. Publ. Leyden, pp. XXI-XLV, (1973). Search in Google Scholar

[18] Marcus, R., Feldman, D., Nelson, D., Rosen, C. (Eds.) Osteoporosis, Chapter Bouxsein, M.: Biomechanics of age-related fracture, vol 1, 3, 601616. Elsevier Academic Press, San Diego, 2007. Search in Google Scholar

[19] Bayley, AJ., Molecular mechanisms of ageing in connective tissues, Mech. Ageing Dev., 122, 735-755, (2001). Search in Google Scholar