Prediction of Mechanical Properties of Ceramic Biocomposite on the Basis of Numerical Modeling

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The numerical simulation of biocomposites consisting of zirconia-based ceramics and cortical bone was performed with the use of a multilevel approach. The mechanical properties of the ceramic biocomposite were determined. The evolution of mesoscopic stress distributions in the biocomposite components during the process of its deformation was investigated, taking into account damage accumulation up to the fulfillment of the macro strength criterion. It is shown that damage accumulation has an impact on the stress distribution laws at the mesoscopic level, which is manifested through the appearance of a threshold for the stress distribution, as well as through a significant decrease in the distribution amplitude.

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172-175

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July 2017

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© 2017 Trans Tech Publications Ltd. All Rights Reserved

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[1] V.N. Kanukov, A.D. Strekalovskaya, V.I. Kilkinov, Materials for Modern Medicine, Orenburg, 2004. (in Russian).

Google Scholar

[2] V.A. Dubok, V.V. Protsenko, A.V. Shinkaruk, et al., A new generation of bioactive ceramics: peculiarities of their properties and clinical results, Orthopaedics, Traumatology and Prosthetics. 3 (2008) 91–95. (in Russian).

Google Scholar

[3] N.A. Mikhailina, L.I. Podzorova, M.N. Rumyantseva, et al. Ceramic on the basis of tetragonal zirconium dioxide for restoration dentistry, Inorg. Mater. Appl. Res. 1 (2010) 335–338.

DOI: 10.1134/s207511331004012x

Google Scholar

[4] A. Yu. Smolin, N.V. Roman, Ig.S. Konovalenko, G.M. Eremina, S.P. Buyakova, S.G. Psakhie, 3D simulation of dependence of mechanical properties of porous ceramics on porosity, Eng. Fract. Mech. 130 (2014) 53–64.

DOI: 10.1016/j.engfracmech.2014.04.001

Google Scholar

[5] A. Yu. Smolin, E.V. Shilko, S.V. Astafurov, I.S. Konovalenko, S.P. Buyakova, S.G. Psakhie, Modeling mechanical behaviors of composites with various ratios of matrix–inclusion properties using movable cellular automaton method, Def. Technol. 11 (2015).

DOI: 10.1016/j.dt.2014.08.005

Google Scholar

[6] Ig.S. Konovalenko, A. Yu. Smolin, S. Yu. Korostelev, S.G. Psakh'e, Dependence of the macroscopic elastic properties of porous media on the parameters of a stochastic spatial pore distribution, Tech. Phys. 54(5) (2009) 758–761.

DOI: 10.1134/s1063784209050272

Google Scholar

[7] Ig.S. Konovalenko, A. Yu. Smolin, S.G. Psakhie, On dependence of mechanical properties of brittle material on partial concentrations of different sized pores in its structure in a wide range of porosity, AIP Conference Proceedings. 1683 (2015).

DOI: 10.1063/1.4932779

Google Scholar

[8] V.A. Mikushina, Yu.N. Sidorenko, A multilevel approach to modeling of porous bioceramics, AIP Conference Proceedings. 1683 (2015) 020150-1–020150-4.

DOI: 10.1063/1.4932840

Google Scholar

[9] L.J. Segerlind, Applied Finite Element Analysis, New York, (1984).

Google Scholar

[10] Yu.V. Sovetova, Yu.N. Sidorenko, V.A. Skripnyak, A multilevel approach to determination of effective properties of a composite taking into account damageability, Phys. Mesomech. 16 (2013) 59–65.

Google Scholar