Icosaedru triakis (Romanian Wikipedia)
Analysis of information sources in references of the Wikipedia article "Icosaedru triakis" in Romanian language version.
refsWebsite
Global rank
Romanian rank
3rd place
6th place
102nd place
537th place
1,923rd place
low place
arxiv.org
- en Koca, Mehmet; Ozdes Koca, Nazife; Koc, Ramazon (). „Catalan Solids Derived From 3D-Root Systems and Quaternions”. Journal of Mathematical Physics. 51 (4). arXiv:0908.3272
. doi:10.1063/1.3356985.
books.google.com
- en Conway, John H.; Burgiel, Heidi; Goodman-Strauss, Chaim (). The Symmetries of Things. AK Peters. p. 284. ISBN 978-1-56881-220-5.
doi.org
- en Koca, Mehmet; Ozdes Koca, Nazife; Koc, Ramazon (). „Catalan Solids Derived From 3D-Root Systems and Quaternions”. Journal of Mathematical Physics. 51 (4). arXiv:0908.3272 . doi:10.1063/1.3356985.
- en Brigaglia, Aldo; Palladino, Nicla; Vaccaro, Maria Alessandra (). „Historical notes on star geometry in mathematics, art and nature”. În Emmer, Michele; Abate, Marco. Imagine Math 6: Between Culture and Mathematics. Springer International Publishing. pp. 197–211. doi:10.1007/978-3-319-93949-0_17.
handle.net
hdl.handle.net
- en Grünbaum, Branko (). „Can every face of a polyhedron have many sides?”. Geometry, games, graphs and education. The Joe Malkevitch Festschrift. Papers from Joe Fest 2008, York College–The City University of New York (CUNY), Jamaica, NY, USA, November 8, 2008. Bedford, MA: Comap, Inc. pp. 9–26. hdl:1773/4593. ISBN 978-1-933223-17-9. Zbl 1185.52009.
zbmath.org
- en Grünbaum, Branko (). „Can every face of a polyhedron have many sides?”. Geometry, games, graphs and education. The Joe Malkevitch Festschrift. Papers from Joe Fest 2008, York College–The City University of New York (CUNY), Jamaica, NY, USA, November 8, 2008. Bedford, MA: Comap, Inc. pp. 9–26. hdl:1773/4593. ISBN 978-1-933223-17-9. Zbl 1185.52009.