Unfolding and Dissection of Multiple Cubes, Tetrahedra, and Doubly Covered Squares-Reference-Cited by-同舟云学术

Unfolding and Dissection of Multiple Cubes, Tetrahedra, and Doubly Covered Squares

Published:2017 Issue:0 Volume:25 Page:610-615
ISSN:1882-6652
Container-title:Journal of Information Processing
language:en
Short-container-title:Journal of Information Processing

Author:

Abel Zachary¹,Ballinger Brad²,Demaine Erik D.³,Demaine Martin L.³,Erickson Jeff⁴,Hesterberg Adam³,Ito Hiro⁵,Kostitsyna Irina⁶,Lynch Jayson³,Uehara Ryuhei⁷

Affiliation:

1. Mathematics Department, MIT

2. Department of Mathematics, Humboldt State University

3. Computer Science and Artificial Intelligence Laboratory, MIT

4. Department of Computer Science, University of Illinois at Urbana-Champaign

5. Graduate School of Informatics and Engineering, the University of Electro-Communications

6. Computer Science Department, Université libre de Bruxelles

7. School of Information Science, Japan Advanced Institute of Science and Technology

Publisher

Information Processing Society of Japan

Subject

General Computer Science

Link

https://www.jstage.jst.go.jp/article/ipsjjip/25/0/25_610/_pdf

Reference18 articles.

1. [1] Abel, Z., Ballinger, B., Demaine, E.D., Demaine, M.L., Erickson, J., Hesterberg, A., Ito, H., Kostitsyana, I., Lynch, J. and Uehara, R.: Dissection of Unfolding of Cubes and Its Generalization, The 19th Japan-Korea Joint Workshop on Algorithms and Computation (2016).

2. [2] Abel, Z., Ballinger, B., Demaine, E.D., Demaine, M.L., Erickson, J., Hesterberg, A., Ito, H., Kostitsyana, I., Lynch, J. and Uehara, R.: Unfolding and Dissection of Multiple Cubes, Japan Conference on Discrete and Computational Geometry, Graphs, and Games (2016).

3. [3] Akiyama, J. and Nara, C.: Developments of Polyhedra Using Oblique Coordinates, J. Indonesia. Math. Soc., Vol.13, No.1, pp.99-114 (2007).

4. [4] Bouwkamp, C.J.: On Benjamin's Pentomino Cube, Technical report, Eindhoven University of Technology (1997), available from <http://alexandria.tue.nl/repository/books/508061.pdf>.

5. [5] Bouwkamp, C.J.: Tiling the Surface of a Cube by 12 Identical. Pentominoes, Eut report 98-wsk-02, Eindhoven University of Technology (1998), available from <http://alexandria.tue.nl/repository/books/521176.pdf>.

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