A Dissimilarity Measure for Comparing Origami Crease Patterns
暂无分享,去创建一个
Erik D. Demaine | Godfried T. Toussaint | Martin L. Demaine | S. M. Oh | Seung Man Oh | G. Toussaint | E. Demaine | M. Demaine
[1] Joachim Gudmundsson,et al. Measuring the Similarity of Geometric Graphs , 2009, SEA.
[2] Alberto Del Bimbo,et al. A Graph Edit Distance Based on Node Merging , 2004, CIVR.
[3] T Hodge,et al. A myosin family tree. , 2000, Journal of cell science.
[4] Joseph B. M. Mitchell,et al. When can you fold a map? , 2000, Comput. Geom..
[5] Robert J. Lang,et al. A computational algorithm for origami design , 1996, SCG '96.
[6] Katherine A. Liapi,et al. Transformable Architecture Inspired by the Origami Art: Computer Visualization as a Tool for Form Exploration , 2002 .
[7] R. Lang. Origami Design Secrets: Mathematical Methods for an Ancient Art , 2003 .
[8] Harold W. Kuhn,et al. The Hungarian method for the assignment problem , 1955, 50 Years of Integer Programming.
[9] Hongliang Fei,et al. Structure feature selection for graph classification , 2008, CIKM '08.
[10] Phillip Anzalone. Synthetic Landscapes: Proceedings of the 25th Annual Conference of the Association for Computer-Aided Design in Architecture , 2006 .
[11] Robert J. Lang,et al. Folding paper : the infinite possibilities of origami , 2013 .
[12] Amine Labriji,et al. Similarity Measure of Graphs , 2017, Int. J. Recent Contributions Eng. Sci. IT.
[13] Godfried T. Toussaint,et al. The Edit Distance as a Measure of Perceived Rhythmic Similarity , 2011 .
[14] L. Guibas,et al. Distance between Folded Objects , 2011 .
[15] J. Pach. Towards a Theory of Geometric Graphs , 2004 .
[16] Godfried T. Toussaint,et al. Efficient Many-To-Many Point Matching in One Dimension , 2007, Graphs Comb..
[17] Heikki Mannila,et al. Distance measures for point sets and their computation , 1997, Acta Informatica.
[18] Horst Bunke,et al. Graph Edit Distance with Node Splitting and Merging, and Its Application to Diatom Idenfication , 2003, GbRPR.
[19] O Gascuel,et al. BIONJ: an improved version of the NJ algorithm based on a simple model of sequence data. , 1997, Molecular biology and evolution.
[20] Hugo A. Akitaya,et al. Generating folding sequences from crease patterns of flat-foldable origami , 2013, SIGGRAPH '13.
[21] Devin J. Balkcom,et al. Folding Paper Shopping Bags , 2006 .
[22] Erik D. Demaine,et al. Recent Results in Computational Origami , 2002 .
[23] Zhong You,et al. A solution for folding rigid tall shopping bags , 2011, Proceedings of the Royal Society A: Mathematical, Physical and Engineering Sciences.
[24] Tomohiro Tachi,et al. Freeform Rigid-Foldable Structure using Bidirectionally Flat-Foldable Planar Quadrilateral Mesh , 2010, AAG.
[25] Xuelong Li,et al. A survey of graph edit distance , 2010, Pattern Analysis and Applications.
[26] Godfried T. Toussaint,et al. Minimum Many-to-Many Matchings for Computing the Distance Between Two Sequences , 2011, CCCG.
[27] J. Munkres. ALGORITHMS FOR THE ASSIGNMENT AND TRANSIORTATION tROBLEMS* , 1957 .
[28] Marshall W. Bern,et al. The complexity of flat origami , 1996, SODA '96.
[29] Erik D. Demaine,et al. Geometric folding algorithms - linkages, origami, polyhedra , 2007 .
[30] Vladimir I. Levenshtein,et al. Binary codes capable of correcting deletions, insertions, and reversals , 1965 .
[31] D. Huson,et al. Application of phylogenetic networks in evolutionary studies. , 2006, Molecular biology and evolution.