Pavare binară (Romanian Wikipedia)
Analysis of information sources in references of the Wikipedia article "Pavare binară" in Romanian language version.
refsWebsite
Global rank
Romanian rank
916th place
1,228th place
9,437th place
low place
low place
low place
ams.org
- en Frettlöh, Dirk; Garber, Alexey (). „Symmetries of monocoronal tilings”. Discrete Mathematics & Theoretical Computer Science. 17 (2): 203–234. arXiv:1402.4658
. doi:10.46298/dmtcs.2142. MR 3411398. - en Penrose, R. (). „Pentaplexity: a class of nonperiodic tilings of the plane”. The Mathematical Intelligencer. 2 (1): 32–37. doi:10.1007/BF03024384. MR 0558670.
- en Dolbilin, Nikolai; Schulte, Egon (iunie 2004). „The local theorem for monotypic tilings”. Electronic Journal of Combinatorics. 11 (2). Research Paper 7. doi:10.37236/1864 . MR 2120102.
arxiv.org
- en Frettlöh, Dirk; Garber, Alexey (). „Symmetries of monocoronal tilings”. Discrete Mathematics & Theoretical Computer Science. 17 (2): 203–234. arXiv:1402.4658 . doi:10.46298/dmtcs.2142. MR 3411398.
- en Dolbilin, Nikolai; Frettlöh, Dirk. „Properties of Böröczky tilings in high-dimensional hyperbolic spaces” (PDF). European Journal of Combinatorics. 31 (4): 1181–1195. arXiv:0705.0291 . doi:10.1016/j.ejc.2009.11.016.
doi.org
- en Radin, Charles (). „Orbits of Orbs: Sphere Packing Meets Penrose Tilings” (PDF). American Mathematical Monthly. 111 (2): 137–149. doi:10.2307/4145214. JSTOR 4145214.
- en Frettlöh, Dirk; Garber, Alexey (). „Symmetries of monocoronal tilings”. Discrete Mathematics & Theoretical Computer Science. 17 (2): 203–234. arXiv:1402.4658 . doi:10.46298/dmtcs.2142. MR 3411398.
- en Penrose, R. (). „Pentaplexity: a class of nonperiodic tilings of the plane”. The Mathematical Intelligencer. 2 (1): 32–37. doi:10.1007/BF03024384. MR 0558670.
- en Dolbilin, Nikolai; Frettlöh, Dirk. „Properties of Böröczky tilings in high-dimensional hyperbolic spaces” (PDF). European Journal of Combinatorics. 31 (4): 1181–1195. arXiv:0705.0291 . doi:10.1016/j.ejc.2009.11.016.
- en Dolbilin, Nikolai; Schulte, Egon (iunie 2004). „The local theorem for monotypic tilings”. Electronic Journal of Combinatorics. 11 (2). Research Paper 7. doi:10.37236/1864 . MR 2120102.
jstor.org
- en Radin, Charles (). „Orbits of Orbs: Sphere Packing Meets Penrose Tilings” (PDF). American Mathematical Monthly. 111 (2): 137–149. doi:10.2307/4145214. JSTOR 4145214.
mathoverflow.net
- en Agol, Ian (). „Smallest tile to tessellate the hyperbolic plane”. MathOverflow.
uni-bielefeld.de
math.uni-bielefeld.de
- en Dolbilin, Nikolai; Frettlöh, Dirk. „Properties of Böröczky tilings in high-dimensional hyperbolic spaces” (PDF). European Journal of Combinatorics. 31 (4): 1181–1195. arXiv:0705.0291 . doi:10.1016/j.ejc.2009.11.016.
utexas.edu
ma.utexas.edu
- en Radin, Charles (). „Orbits of Orbs: Sphere Packing Meets Penrose Tilings” (PDF). American Mathematical Monthly. 111 (2): 137–149. doi:10.2307/4145214. JSTOR 4145214.