4.7 Article

Tension-compression asymmetry at finite strains: A theoretical model and exact solutions

Journal

Publisher

PERGAMON-ELSEVIER SCIENCE LTD
DOI: 10.1016/j.jmps.2020.104084

Keywords

Tension-compression asymmetry; Finite strain; Analytical solutions; New instability phenomena; Human brain tissue

Funding

  1. National Key Research and Development Plan [2016YFB0201601]
  2. National Natural Science Foundation [11821202, 11732004, 11872139]
  3. Program for Changjiang Scholars, Innovative Research Team in University (PCSIRT)
  4. 111 Project [B14013]
  5. Intramural Science Foundation of Wuhan Institute of Technology [K202012]
  6. DUT [DUT20RC(5)008, DUT20RC(3)020]
  7. Open Project of State Key Laboratory of Superhard Material (jilin University) [201905]
  8. Institute of High Performance Computing A* Star

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Besides being ubiquitous in engineering applications such as Polyethylene terephthalate, materials with tension-compression asymmetry can also be found in lots of biological systems, e.g., muscle and brain tissue. However, the effect of tension-compression asymmetry at finite strains has not been well studied, especially lack of theoretical model and analytical solutions. In this work, based on a bi-modulus hyperelastic model, which extends the classical hyperelasticity, exact solutions of three benchmark problems are generalized to finite deformation case. Most interestingly, by taking into account the tension-compression asymmetry, new instability phenomena (e.g., torsion softening and rehardening) are revealed. In addition, with the bi-modulus hyperelastic model, significant differences (e.g., both the location and magnitude of extreme stress) are observed in the simulation of human brain tissue under intracranial pressure, and this may influence the diagnosis of brain disease. (c) 2020 Elsevier Ltd. All rights reserved.

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