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id cf2017_276
authors Zarrinmehr, Saied; Akleman, Ergun; Ettehad, Mahmood; Kalantar, Negar; Borhani, Alireza
year 2017
title Kerfing with Generalized 2D Meander-Patterns: Conversion of Planar Rigid Panels into Locally-Flexible Panels with Stiffness Control
source Gülen Çagdas, Mine Özkar, Leman F. Gül and Ethem Gürer (Eds.) Future Trajectories of Computation in Design [17th International Conference, CAAD Futures 2017, Proceedings / ISBN 978-975-561-482-3] Istanbul, Turkey, July 12-14, 2017, pp. 276-293.
summary In this paper, we present a kerfing (relief-cutting) method to turn rigid planar surfaces into flexible ones. Our kerfing method is based on a generalization of the 2D meander-pattern recently invented by Dujam Ivanišević. We have developed algorithms to obtain a large subset of all possible 2D meander-patterns with a simple remeshing process. Our algorithm can be applied to any polygonal mesh to produce 2D meander-patterns. The algorithm, when applied to regular (4,4) tiling pattern, in which every face is 4-sided and every vertex is 4-valence, provides the original 2D meander-pattern of Ivanišević. Moreover, since these meander-patterns are obtained by a remeshing algorithm, by changing parameters, we can control local properties of the pattern with intensity of images to obtain desired stiffness in any given region (See Fig.1). This approach provides a simple interface to construct desired patterns.
keywords Kerfing, Flexible Panels, Relief Cuts
series CAAD Futures
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100%; open Akleman, E. and Chen, J. (1999) Find in CUMINCAD Guaranteeing the 2-manifold property for meshes with doubly linked face list , International Journal of Shape Modeling, 5(02), 159–177

100%; open Akleman, E., Chen, J. and Meric, B (2000) Find in CUMINCAD Web-based intuitive and effective design of symmetric tiles , Proceedings of the 2000 ACM workshops on Multimedia, 1-4

100%; open Akleman, E., Chen, J., Srinivasan, V. and Eryoldas, F. (2001) Find in CUMINCAD A new corner cutting scheme with tension and handle-face reconstruction , International Journal of Shape Modeling, 7(02),111– 128

100%; open Akleman, E., Koçak, H., et al. (2015) Find in CUMINCAD Designing 2d ordinary differential equations to obtain abstract paintings, illustrations and animations , Proceedings of Bridges 2015: Mathematics, Music, Art, Architecture, Culture, Tessellations Publishing, 309–316

100%; open Akleman, E., Srinivasan, V. and Mandal, E. (2005) Find in CUMINCAD Remeshing schemes for semi-regular tilings , Shape Modeling and Applications, 2005 International Conference, IEEE, 44–50

100%; open Akleman, E. (2009) Find in CUMINCAD Twirling sculptures , Journal of Mathematics, 3(1), 1–10

100%; open Catmull, E. and Clark, J. (1978) Find in CUMINCAD Recursively generated b-spline surfaces on arbitrary topological meshes , Computer-aided design, 10(6), 350–355

100%; open Cook, R. L., Porter, T. and Carpenter, L. (1984) Find in CUMINCAD Distributed ray tracing , ACM SIGGRAPH Computer Graphics, 18(3), 137–145

100%; open Dixon, R. A. (1991) Find in CUMINCAD Mathographics , Dover Publications Inc.

100%; open Edmonds, J. (1960) Find in CUMINCAD A combinatorial representation of polyhedral surfaces , Notices of the American Mathematical Society, 7(2)

100%; open Erdelyi, D (2006) Find in CUMINCAD Spidron domain: The expending spidron universe , Bridges’2006, Mathematical Connections Art, Music and Science, 549–550

100%; open Erdelyi, D. (2005) Find in CUMINCAD Some surprising properties of the spidrons. , Bridges’2005, Mathematical Connections Art, Music and Science, 179–186

100%; open Friedman, N. and Perry, C. (2007) Find in CUMINCAD Charles perry’s solstice , Hyperseeing, 3(10), 1–6

100%; open Friedman, N. (2007) Find in CUMINCAD Charles perry’s ribbed forms , Hyperseeing, 3(1), 1–4

100%; open Grima, J.N. and Evans, K.E. (2000) Find in CUMINCAD Auxetic behavior from rotating squares , Journal of Materials Science Letters, 19(17), 1563–1565

100%; open Grima, J.N., Mizzi, L., Azzopardi, K.M. and Gatt, R. (2016) Find in CUMINCAD Auxetic perforated mechanical metamaterials with randomly oriented cuts , Advanced Materials, 28(2), 385–389

100%; open Kerenyi, C. (1976) Find in CUMINCAD Dionysos: Archetypal image of indestructible life , trans. Ralph Manheim. New Jersey

100%; open Konaković, M., Crane, K., Deng, B., Bouaziz, S., Piker, D. and Pauly, M. (2016) Find in CUMINCAD Beyond developable: computational design and fabrication with auxetic materials , ACM Transactions on Graphics (TOG), 35(4), 89

100%; open Mandelbrot, B. B. and Pignoni, R. (1983) Find in CUMINCAD The fractal geometry of nature , WH freeman New York

100%; open Mäntylä, M (1988) Find in CUMINCAD An introduction to solid modeling , Computer science press

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