Folding the Hyperbolic Crane

被引：5

作者：

Alperin, Roger C. ^{[1
]}

Hayes, Barry ^{[2
]}

Lang, Robert J. ^{[3
]}

机构：

[1] San Jose State Univ, San Jose, CA 95192 USA

[2] Stanford Univ, Stanford, CA 94305 USA

[3] Langorigami Com, Alamo, CA USA

来源：

MATHEMATICAL INTELLIGENCER | 2012年 / 34卷 / 02期

关键词：

Gaussian Curvature; Hyperbolic Plane; Hyperbolic Geometry; Hyperbolic Surface; Corner Angle;

D O I：

10.1007/s00283-012-9274-3

中图分类号：

O1 [数学];

学科分类号：

070101 [基础数学];

摘要：

[No abstract available]

引用

页码：38 / 49

页数：12

共 19 条

[1]

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[2]

Making Mathematics with Needlework: Ten Papers and Ten Projects, (2007)

[3]

Erik D.D., Martin L.D., Vi H., Gregory N., Price, and Tomohiro Tachi, Graphs and Combinatorics, 27, 3, pp. 377-397, (2001)

[4]

Fuchs D., Tabachnikov S., More on Paperfolding, The American Mathematical Monthly, 106, 1, pp. 27-35, (1999)

[5]

Fuse T., Unit Origami: Multidimensional Transformations, (1990)

[6]

Thomas H., The combinatorics of flat folds: A survey, pp. 29-37, (2002)

[7]

Humiaki H., Proceedings of the First International meeting of Origami Science and Technology, (1989)

[8]

Jacques J., Aspects mathématiques du pliage de papier, Proceedings of the First International Meeting of Origami Science and Technology, pp. 263-277, (1989)

[9]

Kasahara K., Origami Omnibus, (1988)

[10]

Marc K., Traditional Crane, (2011)

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