Teselado pentagonal (Spanish Wikipedia)

Analysis of information sources in references of the Wikipedia article "Teselado pentagonal" in Spanish language version.

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5doi.org

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3arxiv.org

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2uni-goettingen.de

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ams.org

Schattschneider, 1978. Schattschneider, Doris (1978), «Tiling the plane with congruent pentagons», Mathematics Magazine 51 (1): 29-44, ISSN 0025-570X, JSTOR 2689644, MR 0493766, doi:10.2307/2689644 .
Godrèche, 1989. Godrèche, C. (1989), «The sphinx: a limit-periodic tiling of the plane», Journal of Physics A: Mathematical and General 22 (24): L1163-L1166, Bibcode:1989JPhA...22L1163G, MR 1030678, doi:10.1088/0305-4470/22/24/006 .

arxiv.org

Exhaustive search of convex pentagons which tile the plane Cornell University. Michaël Rao
Mann, Casey; McLoud-Mann, Jennifer; David Von Derau (2015). «Convex pentagons that admit $i$-block transitive tilings». arXiv:1510.01186 [math.MG].
Klaassen, Bernhard (2016). «Rotationally Symmetric Tilings with Convex Pentagons and Hexagons». arXiv:1509.06297 [math.MG].

beloit.edu

Chavey, 1989. Chavey, D. (1989), «Tilings by Regular Polygons—II: A Catalog of Tilings», Computers & Mathematics with Applications 17: 147-165, doi:10.1016/0898-1221(89)90156-9 .

doi.org

dx.doi.org

Schattschneider, 1978. Schattschneider, Doris (1978), «Tiling the plane with congruent pentagons», Mathematics Magazine 51 (1): 29-44, ISSN 0025-570X, JSTOR 2689644, MR 0493766, doi:10.2307/2689644 .
Klaassen, Bernhard (2016). «Rotationally symmetric tilings with convex pentagons and hexagons». Elemente der Mathematik 71 (4): 137-144. ISSN 0013-6018. doi:10.4171/em/310.
Chavey, 1989. Chavey, D. (1989), «Tilings by Regular Polygons—II: A Catalog of Tilings», Computers & Mathematics with Applications 17: 147-165, doi:10.1016/0898-1221(89)90156-9 .
Godrèche, 1989. Godrèche, C. (1989), «The sphinx: a limit-periodic tiling of the plane», Journal of Physics A: Mathematical and General 22 (24): L1163-L1166, Bibcode:1989JPhA...22L1163G, MR 1030678, doi:10.1088/0305-4470/22/24/006 .
Gerver, 2003. Gerver, M. L. (2003), «Theorems on tessellations by polygons», Sbornik: Mathematics 194 (6): 879-895, Bibcode:2003SbMat.194..879G, doi:10.1070/sm2003v194n06abeh000743 .

ems-ph.org

Klaassen, Bernhard (2016). «Rotationally symmetric tilings with convex pentagons and hexagons». Elemente der Mathematik 71 (4): 137-144. ISSN 0013-6018. doi:10.4171/em/310.

ens-lyon.fr

perso.ens-lyon.fr

github.com

Publications-of-thomas-hales/projects_discrete_geom/rao-pentagon-tilings

harvard.edu

adsabs.harvard.edu

Godrèche, 1989. Godrèche, C. (1989), «The sphinx: a limit-periodic tiling of the plane», Journal of Physics A: Mathematical and General 22 (24): L1163-L1166, Bibcode:1989JPhA...22L1163G, MR 1030678, doi:10.1088/0305-4470/22/24/006 .
Gerver, 2003. Gerver, M. L. (2003), «Theorems on tessellations by polygons», Sbornik: Mathematics 194 (6): 879-895, Bibcode:2003SbMat.194..879G, doi:10.1070/sm2003v194n06abeh000743 .

issn.org

portal.issn.org

Schattschneider, 1978. Schattschneider, Doris (1978), «Tiling the plane with congruent pentagons», Mathematics Magazine 51 (1): 29-44, ISSN 0025-570X, JSTOR 2689644, MR 0493766, doi:10.2307/2689644 .
Klaassen, Bernhard (2016). «Rotationally symmetric tilings with convex pentagons and hexagons». Elemente der Mathematik 71 (4): 137-144. ISSN 0013-6018. doi:10.4171/em/310.

jaapsch.net

Tilings with a convex pentagonal tile k-isoedral (k∈{1,2,3,4}) eingefärbte Parkettierungen mit Fünfecken

jstor.org

Schattschneider, 1978. Schattschneider, Doris (1978), «Tiling the plane with congruent pentagons», Mathematics Magazine 51 (1): 29-44, ISSN 0025-570X, JSTOR 2689644, MR 0493766, doi:10.2307/2689644 .

maa.org

Tiling the Plane with Congruent Pentagons, Doris Schattschneider, Mathematics Magazine, January 1978, Fig 12

probabilitysports.com

n-uniform tilings, Brian Galebach

quantamagazine.org

Pentagon Tiling Proof Solves Century-Old Math Problem

sites.google.com

«Tessellations - Intriguing Tessellations». google.com. Consultado el 22 de agosto de 2015.

theguardian.com

Bellos, Alex (11 de agosto de 2015). «Attack on the pentagon results in discovery of new mathematical tile». The Guardian.

uni-goettingen.de

gdz.sub.uni-goettingen.de

Karl Reinhardt: Über die Zerlegung der Ebene in Polygone. Inaugural-Dissertation, zur Erlangung der Doktorwürde der Hohen Naturwissenschaftlichen Fakultät der Königlichen Universität zu Frankfurt a. M., Robert Noske, Borna-Leipzig (1918). Bitte beachten: Auf S. 77 befindet sich ein Fehler. Die Winkelsumme γ + δ für die ersten beiden Parkettierungstypen muss π sein, und nicht 2π (wie angegeben).
Reinhardt, Karl (1918), Über die Zerlegung der Ebene in Polygone, Dissertation Frankfurt am Main (en alemán), Borna-Leipzig, Druck von Robert Noske, pp. 77-81 . (cuidado: hay al menos un error obvio en este artículo: la suma de los ángulos γ+δ debe ser necesariamente igual a π, no a 2π como se indica en los primeros dos tipos de teselados definidos en la página 77)

wolframalpha.com

Cairo pentagonal tiling generated by a pentagon type 4 query and by a pentagon type 2 tiling query on wolframalpha.com (cuidado: la definición en wolfram del tipo 2 no se corresponde con la dada por Reinhardt en 1918)