Combinatorial Image Analysis
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[1] Pawel Badura,et al. Soft computing approach to 3D lung nodule segmentation in CT , 2014, Comput. Biol. Medicine.
[2] Jorge Stolfi,et al. The image foresting transform: theory, algorithms, and applications , 2004 .
[3] József Dombi,et al. Computing Equivalent Affinity Classes in a Fuzzy Connectedness Framework , 2014, Acta Cybern..
[4] Brian Wyvill,et al. On the generation and use of space‐filling curves , 1983, Softw. Pract. Exp..
[5] Edward S. Deutsch,et al. Thinning algorithms on rectangular, hexagonal, and triangular arrays , 1972, Commun. ACM.
[6] Jayaram K. Udupa,et al. Affinity functions in fuzzy connectedness based image segmentation II: Defining and recognizing truly novel affinities , 2010, Comput. Vis. Image Underst..
[7] Partha Bhowmick,et al. On Finding Shortest Isothetic Path inside a Digital Object , 2012, IWCIA.
[8] Heng-Da Cheng,et al. Fuzzy subfiber and its application to seismic lithology classification , 1994 .
[9] Milan Sonka,et al. Intrathoracic airway trees: segmentation and airway morphology analysis from low-dose CT scans , 2005, IEEE Transactions on Medical Imaging.
[10] Milan Sonka,et al. Quantitative analysis of pulmonary airway tree structures , 2006, Comput. Biol. Medicine.
[11] Jayaram K. Udupa,et al. Joint graph cut and relative fuzzy connectedness image segmentation algorithm , 2013, Medical Image Anal..
[12] Bruno M. Carvalho,et al. Multiseeded Segmentation Using Fuzzy Connectedness , 2001, IEEE Trans. Pattern Anal. Mach. Intell..
[13] Benedek Nagy. A family of triangular grids in digital geometry , 2003, 3rd International Symposium on Image and Signal Processing and Analysis, 2003. ISPA 2003. Proceedings of the.
[14] Jayaram K. Udupa,et al. Iterative relative fuzzy connectedness for multiple objects with multiple seeds , 2007, Comput. Vis. Image Underst..
[15] P. P. Das. An algorithm for computing the number of the minimal paths in digital images , 1989, Pattern Recognit. Lett..
[16] Jayaram K. Udupa,et al. Fuzzy Connectedness Image Segmentation in Graph Cut Formulation: A Linear-Time Algorithm and a Comparative Analysis , 2012, Journal of Mathematical Imaging and Vision.
[17] Bruno M. Carvalho,et al. Texture fuzzy segmentation using adaptive affinity functions , 2012, SAC '12.
[18] Arindam Biswas,et al. Enumeration of Shortest Isothetic Paths Inside a Digital Object , 2015, PReMI.
[19] Rani Siromoney,et al. Siromoney Array Grammars and Applications , 1989, Int. J. Pattern Recognit. Artif. Intell..
[20] Edgar Garduño,et al. Segmentation of electron tomographic data sets using fuzzy set theory principles. , 2008, Journal of structural biology.
[21] Jayaram K. Udupa,et al. Region-Based Segmentation: Fuzzy Connectedness, Graph Cut and Related Algorithms , 2010 .
[22] Supun Samarasekera,et al. Fuzzy Connectedness and Object Definition: Theory, Algorithms, and Applications in Image Segmentation , 1996, CVGIP Graph. Model. Image Process..
[23] Li Chen,et al. Application of a fuzzy object search technique to geophysical data processing , 1994, Electronic Imaging.
[24] Benedek Nagy. Weighted Distances on a Triangular Grid , 2014, IWCIA.
[25] Benedek Nagy,et al. Shortest Paths in Triangular Grids with Neighbourhood Sequences , 2003 .
[26] R. P. Dilworth,et al. Algebraic theory of lattices , 1973 .
[27] Jayaram K. Udupa,et al. Affinity functions in fuzzy connectedness based image segmentation I: Equivalence of affinities , 2010, Comput. Vis. Image Underst..
[28] Bruno M. Carvalho,et al. Skew Divergence-Based Fuzzy Segmentation of Rock Samples , 2014 .
[29] Bruno M. Carvalho,et al. Fuzzy Clustering of Color Textures using Skew Divergence and Compact Histograms: Segmenting Thin Rock Sections , 2015 .
[30] Bruno M. Carvalho,et al. Algorithms for Fuzzy Segmentation , 1999, Pattern Analysis & Applications.
[31] J. Udupa,et al. Iterative relative fuzzy connectedness and object definition: theory, algorithms, and applications in image segmentation , 2000, Proceedings IEEE Workshop on Mathematical Methods in Biomedical Image Analysis. MMBIA-2000 (Cat. No.PR00737).
[32] Yuji Takada. Learning Even Equal Matrix Languages Based on Control Sets , 1992, ICPIA.
[33] T. Yung Kong,et al. Simultaneous fuzzy segmentation of multiple objects , 2003, Discret. Appl. Math..
[34] A. ROSENFELD,et al. Distance functions on digital pictures , 1968, Pattern Recognit..
[35] P. P. Das. Counting minimal paths in digital geometry , 1991, Pattern Recognit. Lett..
[36] Jayaram K. Udupa,et al. Relative Fuzzy Connectedness among Multiple Objects: Theory, Algorithms, and Applications in Image Segmentation , 2001, Comput. Vis. Image Underst..
[37] Edsger W. Dijkstra,et al. A note on two problems in connexion with graphs , 1959, Numerische Mathematik.
[38] B. Nagy. Isometric transformations of the dual of the hexagonal lattice , 2009, 2009 Proceedings of 6th International Symposium on Image and Signal Processing and Analysis.
[39] A. Rosenfeld,et al. Digital geometry , 2002, JCIS.
[40] Benedek Nagy. GENERALISED TRIANGULAR GRIDS IN DIGITAL GEOMETRY , 2004 .
[41] R. A. Melter. A survey of digital metrics , 1991 .
[42] Jayaram K. Udupa,et al. Relative Fuzzy Connectedness and Object Definition: Theory, Algorithms, and Applications in Image Segmentation , 2002, IEEE Trans. Pattern Anal. Mach. Intell..
[43] Gabor T. Herman,et al. Parallel fuzzy segmentation of multiple objects , 2008 .
[44] Jayaram K. Udupa,et al. Vectorial scale-based fuzzy-connected image segmentation , 2006, Comput. Vis. Image Underst..
[45] Paulo André Vechiatto Miranda,et al. Oriented Relative Fuzzy Connectedness: Theory, Algorithms, and Applications in Image Segmentation , 2014, 2014 27th SIBGRAPI Conference on Graphics, Patterns and Images.
[46] Partha Bhowmick,et al. On finding a shortest isothetic path and its monotonicity inside a digital object , 2014, Annals of Mathematics and Artificial Intelligence.
[47] Innchyn Her,et al. Geometric transformations on the hexagonal grid , 1995, IEEE Trans. Image Process..
[48] Peter M. Gruber,et al. Geometry of Numbers , 2011, Encyclopedia of Cryptography and Security.