A Quasi-linear Algorithm to Compute the Tree of Shapes of nD Images
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Laurent Najman | Thierry Géraud | Edwin Carlinet | Sébastien Crozet | T. Géraud | Laurent Najman | Edwin Carlinet | S. Crozet
[1] Michael H. F. Wilkinson,et al. A Comparison of Algorithms for Connected Set Openings and Closings , 2002, IEEE Trans. Pattern Anal. Mach. Intell..
[2] V. Caselles,et al. Geometric Description of Images as Topographic Maps , 2009 .
[3] Laurent Najman,et al. Discrete Set-Valued Continuity and Interpolation , 2013, ISMM.
[4] Azriel Rosenfeld,et al. Well-Composed Sets , 1995, Comput. Vis. Image Underst..
[5] Yuqing Song,et al. A Topdown Algorithm for Computation of Level Line Trees , 2007, IEEE Transactions on Image Processing.
[6] Laurent Najman,et al. Writing Reusable Digital Topology Algorithms in a Generic Image Processing Framework , 2010, WADGMM.
[7] Yongchao Xu,et al. Morphological filtering in shape spaces: Applications using tree-based image representations , 2012, Proceedings of the 21st International Conference on Pattern Recognition (ICPR2012).
[8] Hugues Talbot,et al. Mathematical Morphology: from theory to applications , 2013 .
[9] Soille Pierre,et al. Applications of Discrete Geometry and Mathematical Morphology , 2012, Lecture Notes in Computer Science.
[10] Emmanuel Bertin,et al. Effective Component Tree Computation with Application to Pattern Recognition in Astronomical Imaging , 2007, 2007 IEEE International Conference on Image Processing.
[11] Yongchao Xu,et al. Context-based energy estimator: Application to object segmentation on the tree of shapes , 2012, 2012 19th IEEE International Conference on Image Processing.
[12] Michael Henle,et al. A combinatorial introduction to topology , 1978 .
[13] Thierry Géraud. Ruminations on Tarjan's Union-Find Algorithm and Connected Operators , 2005, ISMM.
[14] Laurent Najman,et al. Why and howto design a generic and efficient image processing framework: The case of the Milena library , 2010, 2010 IEEE International Conference on Image Processing.
[15] J. Aubin. Set-valued analysis , 1990 .
[16] Thierry Géraud,et al. A ( fair ? ) comparison of many max-tree computation algorithms . Appendix , 2013 .
[17] Marc Van Droogenbroeck,et al. Algorithms for mathematical morphology , 2013 .
[18] Yongchao Xu,et al. Two Applications of Shape-Based Morphology: Blood Vessels Segmentation and a Generalization of Constrained Connectivity , 2013, ISMM.
[19] Robert E. Tarjan,et al. Efficiency of a Good But Not Linear Set Union Algorithm , 1972, JACM.
[20] Enric Meinhardt Llopis. Morphological and statistical techniques for the analysis of 3D images , 2011 .
[21] Michel Couprie,et al. Digital Imaging: A Unified Topological Framework , 2011, Journal of Mathematical Imaging and Vision.
[22] Thierry Géraud,et al. A Comparison of Many Max-tree Computation Algorithms , 2013, ISMM.
[23] Pascal Monasse,et al. Constructing the Tree of Shapes of an Image by Fusion of the Trees of Connected Components of Upper and Lower Level Sets , 2008 .
[24] Laurent Najman,et al. Writing Reusable Digital Geometry Algorithms in a Generic Image Processing Framework , 2012, ArXiv.
[25] Pascal Monasse,et al. Fast computation of a contrast-invariant image representation , 2000, IEEE Trans. Image Process..