Collaboration:UWA-Perth
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Real Time Computer Simulation of Human Soft Organ Deformation for Computer Assisted Surgery
Key Personnel
- UWA: Karol Miller, PI
- NA-MIC: Ron Kikinis
The proposed research will develop computational framework, which will allow calculation of soft organ (brain, liver, kidney, prostate, etc.) deformation during surgical operations in real time. Fully non-linear material models and geometrically nonlinear finite element formulation will be used. The fundamental technology developed within this project: physically (or mechanically) realistic modeling and real time computer simulation of soft organ deformation, will have applications in many areas of computer assisted surgery, such as intra-operative, real time non-rigid registration and virtual reality surgeon training and operation planning systems with force and tactile feedback.
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Collaboration with Karol Miller, Adam Wittek and Grand Joldes of the University of Western Australia.
Goals of the Project
Mathematical modelling and computer simulation have proved tremendously successful in engineering. One of the greatest challenges for mechanists is to extend the success of computational mechanics to fields outside traditional engineering, in particular to biology, biomedical sciences, and medicine. For example, continuum mechanics models provide a rational basis for analysing biomedical images by constraining the solution to biologically reasonable motions and processes. Biomechanical modelling can also provide clinically important information about the physical status of the underlying biology, integrating information across molecular, tissue, organ, and organism scales.
We intend to contribute to Na-MIC by providing algorithms for computing the intra-operative brain deformations for image-guided neurosurgery. We treat the brain shift as a continuum mechanics problem involving finite deformations and solve it using non-linear finite element procedures. We use the finite element procedures (Total Lagrangian formulation and Dynamic Relaxation that combines explicit integration in time domain with mass proportional damping) that do not require iterations even when applied to non-linear problems and, therefore, make it possible to compute the intra-operative brain deformations in real time: under 40 s on a standard PC and under 4 s on a graphics processing unit GPU (we used NVIDIA Tesla C870) [1] [2], [3], [5], [6], [9], [17-20].
Current Progress
The algorithms have been already implemented in C/C++ using Visual Studio and MFC. The GPU implementation was done using NVIDIA's Compute Unified Device Architecture (CUDA) [2]. Matlab is used for visualizing the results. The algorithms' accuracy in predicting the intraoperative brain deformation has been successfully verified against the intraoperative MRIs acquired during the craniotomy [1], [2] and [20].
Publications
For complete list of our publication visit here.
- Joldes, G. R., Wittek, A., Couton, M., Warfield, S. K. and Miller, K. (2009) Real-time prediction of brain shift using nonlinear finite element algorithms In Proc. 12 International Conference on Medical Image Computing and Computer Assisted Intervention MICCAI 2009, Lecture Notes in Computer Science 5761, 300-307.
- Joldes, G., Wittek, A., Miller, K. (2009) Real-Time Nonlinear Finite Element Computations on GPU for Surgical Simulation. Intelligent Systems for Medicine Laboratory, University of Western Australia, Report # ISML/03/2009, 21 pages.
- Wittek, A. , Joldes, G., Miller, K. (2009) Evaluation of the Accuracy of Nonlinear Finite Element Modelling for Predicting Intraoperative Brain Deformations: Study of Six Craniotomy Cases. Intelligent Systems for Medicine Laboratory, University of Western Australia, Report # ISML/01/2009, 18 pages.
- Joldes, G. R., Wittek, A. and Miller, K. (2009a) Computation of intra-operative brain shift using dynamic relaxation. Computer Methods in Applied Mechanics and Engineering 198, 3313-3320.
- Miller, K., Wittek, A., Joldes, G., Horton, A., Dutta Roy, T., Berger, J. and Morriss, L. (2009) Modelling brain deformations for computer-integrated neurosurgery (invited review). Communications in Numerical Methods in Engineering 26, 111-138.
- Joldes, G., Wittek, A. and Miller, K. Suite of finite element algorithms for accurate computation of soft tissue deformation for surgical simulation. Med Image Anal. 2009 Dec;13(6):912-919.
- Wittek A, Hawkins T, Miller K. On the unimportance of constitutive models in computing brain deformation for image-guided surgery. Biomech Model Mechanobiol. 2009 Feb;8(1):77-84. PMID: 18246376.
- Joldes, G., Wittek, A. and Miller, K. [An efficient hourglass control implementation for the uniform strain hexahedron using the Total Lagrangian formulation. Communications in Numerical Methods in Engineering, 2008;24:1315-1323.
- Miller, K., Joldes, G., Lance, D., Wittek, A. Total Lagrangian explicit dynamics finite element algorithm for computing soft tissue deformation. Communications in Numerical Methods in Engineering. 2007;23:121-134.
- Wittek A, Miller K, Kikinis R, Warfield S. Patient-specific model of brain deformation: Application to medical image registration. J Biomech. 2007;40(4):919-29. PMID: 16678834.
- Joldes, G. R., Wittek, A., Miller, K. (2007) Suite of finite element algorithms for accurate computation of soft tissue deformation for surgical simulation, in Proceedings of Computational Biomechanics for Medicine Workshop, workshop associated with International Conference on Medical Image Computing and Computer-Assisted Intervention MICCAI 2007, Brisbane, Australia, ISBN 13: 978 0 643 09517 5, pp. 65-73.
- Hawkins, T., Wittek, A. and Miller, K. (2006) Comparison of constitutive models of brain tissue for non-rigid image registration, in CD Proceedings of 2nd Workshop on Computer Assisted Diagnosis and Surgery, Santiago, Chile, 4 pages.
- Horton, A., Wittek, A. and K. Miller (2006) Computer simulation of brain shift using an element free Galerkin method, in CD Proceedings of 7th International Symposium on Computer Methods in Biomechanics and Biomedical Engineering CMBBE 2006, Antibes, France, ISBN: 0-9549670-2-X, pp.906-911.
- Horton, A., Wittek, A. and K. Miller Towards meshless methods for surgery simulation. Linear versus non-linear computation of the brain shift. Proceedings of Computational Biomechanics for Medicine Workshop, workshop associated with International Conference on Medical Image Computing and Computer-Assisted Intervention MICCAI 2006, Copenhagen, Denmark, ISBN 10: 87-7611-149-0, pp. 32-40.
- Joldes, G., Wittek, A. and Miller, K. (2006) Improved linear tetrahedral element for surgery simulation. Proceedings of Computational Biomechanics for Medicine Workshop, workshop associated with International Conference on Medical Image Computing and Computer-Assisted Intervention MICCAI 2006, Copenhagen, Denmark, ISBN 10: 87-7611-149-0, pp. 52-63.
- Joldes, G., Wittek, A. and Miller, K. (2006) Towards non-linear finite element, computations in real time, in CD Proceedings of 7th International Symposium on Computer Methods in Biomechanics and Biomedical Engineering CMBBE 2006, Antibes, France, ISBN: 0-9549670-2-X, pp. 894-899.
- Miller, K., Joldes, G. and Wittek, A. (2006) New finite element algorithm for surgical simulation, in CD Proceedings of 2nd Workshop on Computer Assisted Diagnosis and Surgery, Santiago, Chile, 4 pages
- Miller, K. Hawkins, T. and Wittek, A. (2006) Linear versus non-linear computation of the brain shift, in CD Proceedings of the 7th International Symposium on Computer Methods in Biomechanics and Biomedical Engineering CMBBE 2006, Antibes, France, ISBN: 0-9549670-2-X, pp. 888-893.
- Miller, K. and Wittek, A. (2006) [Neuroimage registration as displacement - zero traction problem of solid mechanics. Lead Lecture in Proceedings of Computational Biomechanics for Medicine Workshop, International Conference on Medical Image Computing and Computer-Assisted Intervention MICCAI 2006, Copenhagen, Denmark, ISBN 10: 87-7611-149-0, pp. 1-12.
- Wittek A, Kikinis R, Warfield S, Miller K. Brain shift computation using a fully nonlinear biomechanical model. Int Conf Med Image Comput Comput Assist Interv. 2005;8(Pt 2):583-90. PMID: 16686007.