Jianyong Zhou, Xiaoping Liu, and Chunquan Li


  1. [1] S.-M. Cristina, C.G. G´omez, and C.C. Parra, Virtual reality simulation training and assisted surgery: AYRA – Virtual and physical biomodels in surgery, Proc. of the 2012 18th International Conf. on Virtual Systems and Multimedia, VSMM 2012: Virtual Systems in the Information Society, Milan, Italy, 2012, 437–444.
  2. [2] T.-Y. Fang and P.-C. Wang, Evaluation of a haptics-based virtual reality temporal bone simulator for anatomy and surgery training, Computer Methods and Programs in Biomedicine, 113, 2014, 674–681.
  3. [3] C.K. Lam and K. Sundaraj, Computer-based virtual reality simulator for phacoemulsification cataract surgery training, Virtual Reality, 18, 2014, 281–293.
  4. [4] P.-A. Heng and C.-Y. Cheng, A virtual-reality training system for knee arthroscopic surgery, IEEE Transactions on Information Technology in Biomedicine, 8, 2004, 217–227.
  5. [5] L. Vincent, B. Rafal, G. Derek, and B. Fernando, Real-time guide wire simulation in complex vascular models, The Visual Computer, 25, 2009, 827–834.
  6. [6] H. Dongjin, T. Wen, D. Youdong, W. Taoruan, and C. Yimin, An interactive 3D preoperative planning and training system for minimally invasive vascular surgery, Proc. 12th International Conf. on Computer-Aided Design and Computer Graphics, CAD/Graphics, Jinan, China, 2011, 443–449.
  7. [7] S.V. Gaizka, A. Iker, and C.J. Tomas, Cubical mass-spring model design based on a tensile deformation test and nonlinear material model, IEEE Transactions on Visualization and Computer Graphics, 18, 2012, 228–241.
  8. [8] Q. Chen, P.X. Liu, P. Lai, and S. Xu, Modelling of soft tissue cutting in virtual surgery simulation: A literature review, International Journal of Robotics and Automation, 32, 2017, 243–255.
  9. [9] W. Shuguo and C. Lili, An unfixed-elasticity mass spring model based simulation for soft tissue deformation, 2014 IEEE International Conf. on Mechatronics and Automation, IEEE ICMA 2014, Tianjin, China, 2014, 309–314.
  10. [10] T. Halic and S. Kockara, Soft tissue deformation and optimized data structures for mass spring methods, Proc. of the 2009 9th IEEE International Conf. on Bioinformatics and BioEngineering, Taichung, Taiwan, 2009, 45–52.
  11. [11] I.F. Costa and R. Balaniuk, LEM – An approach for real time physically based soft tissue simulation, Proceedings IEEE International Conference on Robotics and Automation, 3, 2001, 2337–2343.
  12. [12] B. An and J. Kim, Dynamic measurement and modelling of soft tissue behavior with an indentation device using indenters of various shapes, Key Engineering Materials, 326–328, 2006, 781–784.
  13. [13] K. Waters, A physical model of facial tissue and muscle articulation derived from computer tomography data, Visualization in Biomedical Computing (VBC’92), Chapel Hill, N.C. 1992, 574–583.
  14. [14] B. Ghali and S. Sirouspour, Nonlinear finite element-based modeling of soft-tissue cutting, TIC-STH’09: 2009 IEEE Toronto International Conf. – Science and Technology for Humanity, Toronto, ON, Canada, 2009, 141–146.
  15. [15] C. Monserrat, U. Meier, M. Alcaiz, F. Chinesta, and M.C. Juan, A new approach for the real-time simulation of tissue deformations in surgery simulation, Computer Methods and Programs in Biomedicine, 64, 2001, 77–85.
  16. [16] X.P. Liu, S. Xu, H. Zhang, and L. Hu, A new hybrid soft tissue model for surgery simulation, IEEE Transactions on Instrumentation and Measurement, 60, 2011, 3570–3581.
  17. [17] S. Xu, X.P. Liu, H. Zhang, and L. Hu, A nonlinear viscoelastic tensor-mass visual model for surgery simulation, IEEE Transactions on Instrumentation and Measurement, 60, 2011, 14–20.
  18. [18] P. Patete, M.I. Iacono, and M.F. Spadea, A multi-tissue massspring model for computer assisted breast surgery, Medical Engineering & Physics, 35, 2013, 47–53.
  19. [19] A.V. Gelder, Approximate simulation of elastic membranes by triangulated spring meshes, Journal of Graphics Tools, 3, 1998, 21–41.
  20. [20] W. Mollemans, F. Schutyser, and J. Van Cleynenbreugel, Tetrahedral mass spring model for fast soft tissue deformation, Surgery Simulation and Soft Tissue Modelling (Berlin: Springer, 2003), 2673, 2003, 145–154.
  21. [21] G. Yin and Y. Li, Soft tissue modelling using tetrahedron finite element method in surgery simulation, 2009 1st International Conf. on Information Science and Engineering, Nanjing, China, 2009, 3705–3708.
  22. [22] Z. Guo, S. You, and X.P. Wang, A FEM-based direct method for material reconstruction inverse problem in soft tissue elastography, Computers and Structures, 88, 2010, 1459–1468.
  23. [23] X.-Y. Liao and Z.-Y. Yuan, Soft tissue parameter measurement based on pressure acquisition and FEM model, Journal of Northeastern University, 36, 2015, 1246–1250.
  24. [24] Y. Zhuang and J. Canny, Haptic interaction with global deformations, Proceedings – IEEE International Conference on Robotics and Automation, 3, 2000, 2428–2433.
  25. [25] U. Meier, O. L´opez, and C. Monserrat, Real-time deformable models for surgery simulation, Computer Methods and Programs in Biomedicine, 77, 2005, 183–197.
  26. [26] X. Wang and X. Wang, Simplified method for elasto-plastic finite element analysis of hardening materials, Computers and Structures, 55, 1995, 703–708.
  27. [27] W. Wen and P.A. Heng, A hybrid condensed finite element model with GPU acceleration for interactive 3D soft tissue cutting, Computer Animation and Virtual Worlds, 15, 2004, 219–227.
  28. [28] M. Li and K. Miller, Biomechanical model for computing deformations for whole-body image registration: A meshless approach, International Journal for Numerical Methods in Biomedical Engineering, 32, 2016.
  29. [29] A. Hao and Z. Huang, A physical based meshless method for soft tissue deforming, ITME 2011-Proceedings: 2011 IEEE International Symposium on IT in Medicine and Education, 2, 2011, 293–296.
  30. [30] Y. Zou, P.X. Liu, Q. Cheng, P. Lai, and C. Li, A new deformation model of biological tissue for surgery simulation, IEEE Transactions on Cybernetics, 47, 2017, 494–3503.
  31. [31] A. Karatarakis and P. Metsis, Stiffness matrix computation for element free Galerkin methods on GPU, ECCOMAS Special Interest Conf. – SEECCM 2013: 3rd South-East European Conference on Computational Mechanics, Proc. – An IACM Special Interest Conf., Kos Island, Greece, 2013, 1–12.
  32. [32] Y. Zou and P.X. Liu, A new deformation simulation algorithm for elastic-plastic objects based on splat primitives, Computers in Biology and Medicine, 83, 2017, 84–93.
  33. [33] Y. Zou, P.X. Liu, C. Yang, C. Li, and Q. Cheng, Collision detection for virtual environment using particle swarm optimization with adaptive Cauchy mutation, Cluster Computing, 20, 2017, 1765–1774.
  34. [34] Y. Zou and P.X. Liu, A high-resolution model for soft tissue deformation based on point primitives, Computer Methods and Programs in Biomedicine, 148, 2017, 113–121.
  35. [35] P. Krysl and T. Belytschko, Analysis of thin shells by the element-free Galerkin method, International Journal of Solids and Structures, 33, 1996, 3057–3080.
  36. [36] A. Kiara and K. Hendrickson, SPH for incompressible freesurface flows. Part II: Performance of a modified SPH method, Computers and Fluids, 86, 2013, 510–536.
  37. [37] S. Kulp, M. Gao, and S. Zhang, Practical patient-specific cardiac blood flow simulations using SPH, Proc. International Symposium on Biomedical Imaging, San Francisco, CA, United states, 2013, 832–835.
  38. [38] D. Stevens and H. Power, A meshless local RBF collocation method using integral operators for linear elasticity, International Journal of Mechanical Sciences, 88, 2014, 246–258.
  39. [39] A. Horton and A. Wittek, A meshless Total Lagrangian explicit dynamics algorithm for surgical simulation, International Journal for Numerical Methods in Biomedical Engineering, 26, 2010, 977–998.
  40. [40] C.M. Tiago and V.M.A. Leito, Application of radial basis functions to linear and nonlinear structural analysis problems, Computers and Mathematics with Applications, 51, 2006, 1311–1334.
  41. [41] F. Yan, X. Feng, and H. Zhou, A dual reciprocity hybrid radial boundary node method based on radial point interpolation method, Computational Mechanics, 45, 2010, 541–552.

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