Origami 6

Author:   Koryo Miura ,  Toshikazu Kawaskai ,  Tomohiro Tachi ,  Ryuhei Uehara
Publisher:   American Mathematical Society
Edition:   2 Volume Set
ISBN:  

9781470418748


Pages:   736
Publication Date:   30 December 2015
Format:   Paperback
Availability:   Out of stock   Availability explained
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Origami 6


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Overview

A unique collection of papers illustrating the connections between origami and a wide range of fields. The papers compiled in this two-part set were presented at the 6th International Meeting on Origami in Science, Mathematics and Education (10-13 August 2014, Tokyo, Japan). They display the creative melding of origami (or, more broadly, folding) with fields ranging from cell biology to space exploration, from education to kinematics, from abstract mathematical laws to the artistic and aesthetics of sculptural design. This two-part book contains papers accessible to a wide audience, including those interested in art, design, history, and education and researchers interested in the connections between origami and science, technology, engineering, and mathematics. Part 1 contains papers on various aspects of mathematics of origami: coloring, constructability, rigid foldability, and design algorithms. Part 2 focuses on the connections between origami and more applied areas of science: engineering, physics, architecture, industrial design, and other artistic fields that go well beyond the usual folded paper.

Full Product Details

Author:   Koryo Miura ,  Toshikazu Kawaskai ,  Tomohiro Tachi ,  Ryuhei Uehara
Publisher:   American Mathematical Society
Imprint:   American Mathematical Society
Edition:   2 Volume Set
Weight:   1.478kg
ISBN:  

9781470418748


ISBN 10:   1470418746
Pages:   736
Publication Date:   30 December 2015
Audience:   College/higher education ,  Professional and scholarly ,  Undergraduate ,  Postgraduate, Research & Scholarly
Format:   Paperback
Publisher's Status:   Active
Availability:   Out of stock   Availability explained
The supplier is temporarily out of stock of this item. It will be ordered for you on backorder and shipped when it becomes available.

Table of Contents

Part 1: Mathematics of origami: Coloring: Coloring connections with counting mountain-valley assignments by T. C. Hull Color symmetry approach to the construction of crystallographic flat origami by M. L. A. de las Penas, E. C. Taganap, and T. A. Rapanut Symmetric colorings of polypolyhedra by S.-H. Belcastro and T. C. Hull Mathematics of origami: constructibility: Geometric and arithmetic relations concerning origami by J. Guardia and E. Tramuns Abelian and non-abelian numbers via 3D origami by J. I. Royo Prieto and E. Tramuns Interactive construction and automated proof in Eos system with application to knot fold of regular polygons by F. Ghourabi, T. Ida, and K. Takahashi Equal division on any polygon side by folding by S. Chen A survey and recent results about commmon developments of two or more boxes by R. Uehara Unfolding simple folds from crease patterns by H. A. Akitaya, Y. Kanamori, Y. Fukui, and J. Mitani Mathematics of origami: Rigid foldability: Rigid folding of periodic origami tessellations by T. Tachi Rigid flattening of polyhedra with slits by Z. Abel, R. Connelly, E. Demaine, M. L. Demaine, T. C. Hull, A. Lubiw, and T. Tachi Rigidly foldable origami twists by T. A. Evans, R. J. Lang, S. P. Magleby, and L. L. Howell Locked rigid origami with multiple degrees of freedom by Z. Abel, T. C. Hull, and T. Tachi Screw-algebra-based kinematic and static modeling of origami-inspired mechanisms by K. Zhang, C. Qiu, and J. S. Dai Thick rigidly foldable structures realized by an offset panel technique by B. J. Edmondson, R. J. Lang, M. R. Morgan, S. P. Magleby, and L. L. Howell Configuration transformation and manipulation of origami cartons by J. S. Dai Mathematics of origami: design algorithms: Filling a hole in a crease pattern: Isometric mapping from prescribed boundary folding by E. D. Demaine and J. S. Ku Spiderwebs, tilings, and flagstone tessellations by R. J. Lang Scaling any surface down to any fraction by E. D. Demaine, M. L. Demaine, and K. Qaiser Characterization of curved creases and rulings: Design and analysis of lens tessellations by E. D. Demaine, M. L. Demaine, D. A. Huffmann, D. Koschitz, and T. Tachi Curve-folding polyhedra skeletons through smoothing by S. Chandra, S. Bhooshan, and M. El-Sayed Design methods of origami tessellations for triangular spiral multiple tilings by T. Sushida, A. Huzume, and Y. Yamagishi A new scheme to describe twist-fold tessellations by T. R. Crain Weaving a uniformly thick sheet from rectangles by E. Davis, E. D. Demaine, M. L. Demaine, and J. Ramseyer Extruding towers by serially grafting prismoids by H. Y. Cheng On pleat rearrangements in pureland tessellations by G. Konjevod Graph paper for polygon-packed origami design by R. J. Lang and R. C. Alperin A method to fold generalized bird bases from a given quadrilateral containing an inscribed circle by T. Kawasaki Pentasia: An aperiodic origami surface by R. J. Lang and B. Hayes Base design of a snowflake curve model and its difficulties by U. Ikegami Two calculations for geodesic modular works by M. Kawamura Index Part 2: Mathematics of origami: Comparison of compressive properties of periodic non-flat tessellations by Y. Klett, M. Grzeschik, and P. Middenhorf Numerical analysis of origami structures through modified frame elements by K. Fuchi, P. R. Buskohl, J. J. Joo, G. W. Reich, and R. A. Vaia A study on crash energy absorption ability of lightweight structures with truss core panel by Y. Yang, X. Zhao, S. Tokura, and I. Hagiwara Toward optimization of stiffness and flexibility of rigid, flat-foldable origami structures by E. T. Filipov, T. Tachi, and G. H. Paulino Structural engineering applications of morphing sandwich structures by J. M. Gattas and Z. You Sound-insulting performance of origami-based sandwich trusscore panels by S. Ishida, H. Morimura, and I. Hagiwara Thin-walled deployable grid structures by J. Ho and Z. You Deployable linear folded stripe structures by R. Maleczek Gravity and friction-driven self-organized folding by G. H. Filz, G. Grasser, J. Ladinig, and R. Maleczek Magnetic self-assembly of three-dimensional microstructures by E. Iwase and I. Shimoyama Folding augmented: A design method to integrate structural folding in archietecture by P. D'Acunto and J. J. C. Castellon Gonzalez Demands on an adapted design process for foldable structures by S. Hoffmann, M. Barej, B. Gunther, M. Trautz, B. Corves, and J. Feldhusen Planning motions for shape-memory alloy sheets by M. Ghosh, D. Tomkins, J. Denny, S. Rodriguez, M. Morales, and N. M. Amato Simple flat origami exploration system with random folds by N. Tsuruta, J. Mitani, Y. Kanamori, and Y. Fukui ORICREATE: Modeling framework for design and manufacturing of folded plate structures by R. Chudoba, J. van der Woerd, and J. Hegger Rotation erection system (res): Origami extended with cuts by Y. Miyamoto Toward engineering biological tissues by directed assembly and origami folding by P. J. Mehner, T. Liu, A. B. Karimi, A. Brodeur, J. Paniagua, S. Giles, P. Richard, A. Nemtserova, S. Liu, R. C. Alperin, S. Bhatia, M. Culpepper, R. J. Lang, and C. Livermore Cosmological origami: Properties of cosmic-web components when a non-stretchy dark-matter sheet folds by M. C. Neyrinck Modeling vaults in origami: A bridge between mathematics and architecture by C. Cumino, E. Frigerio, S. Gallina, M. L. Spreafico, and U. Zich Origami in art, design, and history: Folding perspectives: Joys and uses of 3d anomorhic origami by Y. Klett Master peace: An evolution of monumental origami by K. Box and R. J. Lang Wearable metal origami by T. de Ruysser Crowdsourcing origami sculptures by J. Mosely On the aesthetics of folding and technology: Scale, dimensionality, and materiality by M. Gardiner Computational problems related to paper crane in the Edo period by J. Maekawa Mitate and origami by H. Koshiro Origami in education: The kindergarten origametria programme by M. Golan and J. Oberman Area and optimization problems by E. Frigerio and M. L. Spreafico Mathematics and art through the cubotahedron by S.-P. Kwan Origami-inspired deductive threads in pre-geometry by A. Tubis Using paper folding to solve problems in school geometry by H. Yanping and P.-Y. Lee Using origami to enrich mathematical understanding of self similarity and fractals by A. Bahmani, K. Sharif, and A. Hudson Using the Fujimoto approximation technique to teach chaos theory to high school students by L. Poladian Index

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Author Information

Koryo Miura and Toshikazu Kawaskai, Anan National College of Technology, Tokushima, Japan. Tomohiro Tachi, University of Tokyo, Japan. Ryuhei Uehara, Japan Advanced Institute of Science and Technology, Ishikawa, Japan. Robert J. Lang, Langorigami, Alamo, CA, USA. Patsy Wang-Iverson, Gabriella & Paul Rosenbaum Foundation, Bryn Mawr, PA, USA.

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