Extrapolating glioma invasion margin in brain magnetic resonance images: Suggesting new irradiation margins
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Hervé Delingette | Olivier Clatz | Nicholas Ayache | Ender Konukoglu | Pierre-Yves Bondiau | N. Ayache | H. Delingette | E. Konukoglu | O. Clatz | P. Bondiau
[1] Hervé Delingette,et al. Image Guided Personalization of Reaction-Diffusion Type Tumor Growth Models Using Modified Anisotropic Eikonal Equations , 2010, IEEE Transactions on Medical Imaging.
[2] E. T. Gawlinski,et al. A cellular automaton model of early tumor growth and invasion. , 2001, Journal of theoretical biology.
[3] Friedrich Sauvigny. Partial Differential Equations 1 , 2011 .
[4] Alexander Vladimirsky,et al. Ordered Upwind Methods for Static Hamilton-Jacobi Equations: Theory and Algorithms , 2003, SIAM J. Numer. Anal..
[5] Philip K Maini,et al. Traveling wave model to interpret a wound-healing cell migration assay for human peritoneal mesothelial cells. , 2004, Tissue engineering.
[6] J. Sethian,et al. Simulating complex tumor dynamics from avascular to vascular growth using a general level-set method , 2006, Journal of mathematical biology.
[7] Nicholas Ayache,et al. Medical Image Computing and Computer-Assisted Intervention - MICCAI 2007, 10th International Conference, Brisbane, Australia, October 29 - November 2, 2007, Proceedings, Part I , 2007, MICCAI.
[8] J D Pickard,et al. Diffusion tensor imaging of brain tumours at 3T: a potential tool for assessing white matter tract invasion? , 2003, Clinical radiology.
[9] A. Choudary,et al. Partial Differential Equations An Introduction , 2010, 1004.2134.
[10] B. Michaelis,et al. Using an Artificial Neural Network to Define the Planning Target Volume in Radiotherapy , 2004, Journal of Medical Systems.
[11] Kristin R. Swanson,et al. Dynamics of a model for brain tumors reveals a small window for therapeutic intervention , 2003 .
[12] F Giangaspero,et al. Computerized tomographic and pathologic studies of the untreated, quiescent, and recurrent glioblastoma multiforme. , 1983, Journal of neurosurgery.
[13] S Torquato,et al. Simulated brain tumor growth dynamics using a three-dimensional cellular automaton. , 2000, Journal of theoretical biology.
[14] Jean-Jacques Mazeron,et al. Volume tumoral macroscopique (GTV) et volume–cible anatomoclinique (CTV) des tumeurs gliales de l’adulte , 2001 .
[15] M. Westphal,et al. Migration of human glioma cells on myelin. , 1996, Neurosurgery.
[16] P. Maini,et al. MODELLING THE RESPONSE OF VASCULAR TUMOURS TO CHEMOTHERAPY: A MULTISCALE APPROACH , 2006 .
[17] Philippe Tracqui,et al. THE MODELLING OF DIFFUSIVE TUMOURS , 1995 .
[18] N. Rashevsky,et al. Mathematical biology , 1961, Connecticut medicine.
[19] K. Swanson,et al. A mathematical modelling tool for predicting survival of individual patients following resection of glioblastoma: a proof of principle , 2007, British Journal of Cancer.
[20] Hervé Delingette,et al. Extrapolating Tumor Invasion Margins for Physiologically Determined Radiotherapy Regions , 2006, MICCAI.
[21] K. Wakabayashi,et al. Correlation of computed tomography with the histopathology of primary malignant lymphoma of the brain , 2004, Neuroradiology.
[22] D. Aronson,et al. Multidimensional nonlinear di u-sion arising in population genetics , 1978 .
[23] V P Antipas,et al. A four-dimensional computer simulation model of the in vivo response to radiotherapy of glioblastoma multiforme: studies on the effect of clonogenic cell density. , 2006, The British journal of radiology.
[24] Michael Berens,et al. A mathematical model of glioblastoma tumor spheroid invasion in a three-dimensional in vitro experiment. , 2007, Biophysical journal.
[25] Benjamin Gompertz,et al. On the Nature of the Function Expressive of the Law of Human Mortality , 1815 .
[26] V. Cristini,et al. Nonlinear simulation of tumor growth , 2003, Journal of mathematical biology.
[27] E. T. Gawlinski,et al. A Cellular Automaton Model of Early Tumor Growth and Invasion: The Effects of Native Tissue Vascularity and Increased Anaerobic Tumor Metabolism , 2001 .
[28] Thomas S Deisboeck,et al. The effects of EGF-receptor density on multiscale tumor growth patterns. , 2005, Journal of theoretical biology.
[29] Nikolaos K. Uzunoglu,et al. A spatiotemporal, patient individualized simulation model of solid tumor response to chemotherapy in vivo: the paradigm of glioblastoma multiforme treated by temozolomide , 2006, IEEE Transactions on Biomedical Engineering.
[30] B. Gompertz,et al. On the Nature of the Function Expressive of the Law of Human Mortality , 1825 .
[31] L. Preziosi,et al. Modelling Solid Tumor Growth Using the Theory of Mixtures , 2001, Mathematical medicine and biology : a journal of the IMA.
[32] J. Murray,et al. A quantitative model for differential motility of gliomas in grey and white matter , 2000, Cell proliferation.
[33] J. Murray,et al. A mathematical model of glioma growth: the effect of chemotherapy on spatio‐temporal growth , 1995, Cell proliferation.
[34] Christos Davatzikos,et al. Finite Element Modeling of Brain Tumor Mass-Effect from 3D Medical Images , 2005, MICCAI.
[35] Hervé Delingette,et al. A Recursive Anisotropic Fast Marching Approach to Reaction Diffusion Equation: Application to Tumor Growth Modeling , 2007, IPMI.
[36] Christos Davatzikos,et al. Modeling Glioma Growth and Mass Effect in 3D MR Images of the Brain , 2007, MICCAI.
[37] H. Frieboes,et al. Predictive oncology: A review of multidisciplinary, multiscale in silico modeling linking phenotype, morphology and growth , 2007, NeuroImage.
[38] Hongkai Zhao,et al. A Fast Sweeping Method for Static Convex Hamilton–Jacobi Equations , 2007, J. Sci. Comput..
[39] Helen M Byrne,et al. A multiphase model describing vascular tumour growth , 2003, Bulletin of mathematical biology.
[40] M. Tovi,et al. MR imaging in cerebral gliomas analysis of tumour tissue components. , 1993, Acta radiologica. Supplementum.
[41] J. Murray,et al. Virtual brain tumours (gliomas) enhance the reality of medical imaging and highlight inadequacies of current therapy , 2002, British Journal of Cancer.
[42] W. Saarloos,et al. Front propagation into unstable states : universal algebraic convergence towards uniformly translating pulled fronts , 2000, cond-mat/0003181.
[43] D. Drasdo,et al. A single-cell-based model of tumor growth in vitro: monolayers and spheroids , 2005, Physical biology.
[44] Hervé Delingette,et al. Realistic simulation of the 3-D growth of brain tumors in MR images coupling diffusion with biomechanical deformation , 2005, IEEE Transactions on Medical Imaging.
[45] Alex M. Andrew,et al. Level Set Methods and Fast Marching Methods: Evolving Interfaces in Computational Geometry, Fluid Mechanics, Computer Vision, and Materials Science (2nd edition) , 2000 .
[46] R. Guillevin,et al. Simulation of anisotropic growth of low‐grade gliomas using diffusion tensor imaging , 2005, Magnetic resonance in medicine.
[47] D L S McElwain,et al. A history of the study of solid tumour growth: The contribution of mathematical modelling , 2004, Bulletin of mathematical biology.
[48] W J Spanos,et al. Results of Irradiation in Patients with High‐Grade Gliomas Evaluated by Magnetic Resonance Imaging , 1995, American journal of clinical oncology.
[49] H. Frieboes,et al. Computer simulation of glioma growth and morphology , 2007, NeuroImage.