Hexagonal tiling (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Hexagonal tiling" in English language version.

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6books.google.com

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1semanticscholar.org

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ams.org

mathscinet.ams.org

Hales, Thomas C. (January 2001). "The Honeycomb Conjecture". Discrete and Computational Geometry. 25 (1): 1–22. arXiv:math/9906042. doi:10.1007/s004540010071. MR 1797293. S2CID 14849112.

arxiv.org

Nelson, Roice; Segerman, Henry (2017). "Visualizing hyperbolic honeycombs". Journal of Mathematics and the Arts. 11 (1): 4–39. arXiv:1511.02851. doi:10.1080/17513472.2016.1263789.
Chang, Hai-Chau; Wang, Lih-Chung (22 September 2010). "A Simple Proof of Thue's Theorem on Circle Packing". arXiv:1009.4322 [math.MG].
Hales, Thomas C. (January 2001). "The Honeycomb Conjecture". Discrete and Computational Geometry. 25 (1): 1–22. arXiv:math/9906042. doi:10.1007/s004540010071. MR 1797293. S2CID 14849112.

books.google.com

Adams, Colin (2022). The Tiling Book: An Introduction to the Mathematical Theory of Tilings. American Mathematical Society. pp. 23. ISBN 9781470468972.
Grünbaum, Branko; Shephard, G. C. (1987). Tilings and Patterns. W. H. Freeman. p. 21.
Grünbaum & Shephard (1987), p. 35.
Grünbaum & Shephard (1987), p. 42, see p. 38 for detail of symbols.
Christensen, Richard M. (2013). The Theory of Materials Failure. Oxford University Press. p. 201. ISBN 978-0-19-966211-1.
Ball, Philip (2016). Patterns in Nature: Why the Natural World Looks the Way It Does. University of Chicago Press. p. 15. ISBN 978-0-226-33242-0.

doi.org

Nelson, Roice; Segerman, Henry (2017). "Visualizing hyperbolic honeycombs". Journal of Mathematics and the Arts. 11 (1): 4–39. arXiv:1511.02851. doi:10.1080/17513472.2016.1263789.
Hales, Thomas C. (January 2001). "The Honeycomb Conjecture". Discrete and Computational Geometry. 25 (1): 1–22. arXiv:math/9906042. doi:10.1007/s004540010071. MR 1797293. S2CID 14849112.

semanticscholar.org

api.semanticscholar.org

Hales, Thomas C. (January 2001). "The Honeycomb Conjecture". Discrete and Computational Geometry. 25 (1): 1–22. arXiv:math/9906042. doi:10.1007/s004540010071. MR 1797293. S2CID 14849112.