Debao Zhou, Yun Peng, Jing Bai, and Ryan G. Rosandich


  1. [1] A. Hariri and J. Zu, Design of a tissue resonator indenter device for measurement of soft tissue viscoelastic properties, International Journal of Biomechatronics and Biomedical Robotics, 1(2), 2010, 104–114.
  2. [2] D. Zhou and G. McMurray, Modeling of blade sharpness and compression cut of biomaterials, Robotica, 28, 2010, 311–319.
  3. [3] J. Boussinesq, Application des potentiels a I’Etude de l’Euqilibre et du mouvement des solides elastiques (Paris: Gauthier-Villars, 1885).
  4. [4] V. Cerruti, Ricerche intorno all’equilibrio dei corpi elastici isotropi (Rome: Reale Accademia dei Lincei, 1882).
  5. [5] A.E.H. Love, The stress produced in a semi-infinite solid by pressure on part of the boundary, Philosophical Transactions of the Royal Society of London A, 228, 1929, 377.
  6. [6] J.R. Dydo and H.R. Busby, Elasticity solutions for constant and linearly varying loads applied to a rectangular surface patch on the elastic half-space, Journal of Elasticity, 38(2), 1995, 153–163.
  7. [7] O.J. Svec and G.M.L. Gladwell, An explicit Boussinesq solution for a polynomial distribution of pressure over a triangular region, Journal of Elasticity, 1, 1971, 167–170.
  8. [8] J.S. Li and E.J. Berger, A Boussinesq–Cerruti solution set for constant and linear distribution of normal and tangential load over a triangular area, Journal of Elasticity, 63(2), 2001, 137–151.
  9. [9] W. Schepers, S. Savidis, and E. Kausel, Dynamic stresses in an elastic half-space, Soil Dynamics and Earthquake Engineering, 30(9), 2010, 833–843.
  10. [10] L.K. Talybly, Boussinesq’s viscoelastic problem on normal concentrated force on a half-space surface, Mechanics of Time-Dependent Materials, 14(3), 2010, 253–259.
  11. [11] Y. Peng and D. Zhou, Formulation of the stress distribution due to a concentrated force acting on the boundary of viscoelastic half-Space, Journal of Computations and Modelling, 2(4), 2012, 51–74.
  12. [12] M. Adolph, E. Mesquita, E.R. Carvalho, and E. Romanini, Numerically evaluated displacement and stress solutions for a 3D viscoelastic half space subjected to a vertical distributed surface stress loading using the Radon and Fourier transforms, Communications in Numerical Methods in Engineering, 23(8), 2007, 787–804.
  13. [13] S. Nasseri, L.E. Bilston, and N. Phan-Thien, Viscoelastic properties of pig kidney in shear, experimental results and modelling, Rheologica Acta, 41(1–2), 2002, 180–192.
  14. [14] D. Valtorta and E. Mazza, Dynamic measurement of softtissue viscoelastic properties with a torsional resonator device, Medical Image Analysis, 9(5), 2005, 481–490.
  15. [15] W. Zhang, H.Y. Chen, and G.S. Kassab, A rate-insensitive linear viscoelastic model for soft tissues, Biomaterials, 28(24), 2007, 3579–3586.
  16. [16] J. Kim, H.S. Lee, and N. Kim, Determination of shear and bulk moduli of viscoelastic solids from the indirect tension creep test, Journal of Engineering Mechanics-ASCE, 136(9), 2010, 1067–1075.
  17. [17] Y.-T. Cheng and F. Yang, Obtaining shear relaxation modulus and creep compliance of linear viscoelastic materials from instrumented indentation using axisymmetric indenters of power-law profiles, Journal of Materials Research, 24(10), 2009, 3013–3017.
  18. [18] R. Christensen, Introduction to the theory of viscoelasticity (Moscow: MIR, 1974).
  19. [19] R.S. Lakes, The time dependent Poisson’s ratio of viscoelastic cellular materials can increase or decrease, Cellular Polymers, 10, 1991, 466–469.
  20. [20] K. Miller, Constitutive modelling of abdominal organs, Journal of Biomechanics, 33, 2000, 367–373.

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