Truncated tetrahedron (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Truncated tetrahedron" in English language version.

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jstor.org

  • Kuchel, Philip W. (2012). "96.45 Can you 'bend' a truncated truncated tetrahedron?". The Mathematical Gazette. 96 (536): 317–323. doi:10.1017/S0025557200004666. JSTOR 23248575.
  • Fejes Tóth, László (1948). "The isepiphan problem for n-hedra". American Journal of Mathematics. 70 (1): 174–180. doi:10.2307/2371944. JSTOR 2371944. MR 0024157.

nih.gov

pubmed.ncbi.nlm.nih.gov

  • Damasceno, Pablo F.; Engel, Michael; Glotzer, Sharon C. (2012). "Crystalline Assemblies and Densest Packings of a Family of Truncated Tetrahedra and the Role of Directional Entropic Forces". ACS Nano. 6 (2012): 609–614. arXiv:1109.1323. doi:10.1021/nn204012y. PMID 22098586. S2CID 12785227.
  • Jiao, Yang; Torquato, Salvatore (October 2011), "Communication: A packing of truncated tetrahedra that nearly fills all of space and its melting properties", The Journal of Chemical Physics, 135 (15) 151101, AIP Publishing, arXiv:1107.2300, Bibcode:2011JChPh.135o1101J, doi:10.1063/1.3653938, PMID 22029288
  • Dunk, Paul W.; Kaiser, Nathan K.; Mulet-Gas, Marc; Rodríguez-Fortea, Antonio; Poblet, Josep M.; Shinohara, Hisanori; Hendrickson, Christopher L.; Marshall, Alan G.; Kroto, Harold W. (May 2012). "The Smallest Stable Fullerene, M@C28 (M = Ti, Zr, U): Stabilization and Growth from Carbon Vapor". Journal of the American Chemical Society. 134 (22). American Chemical Society (ACS): 9380–9389. Bibcode:2012JAChS.134.9380D. doi:10.1021/ja302398h. PMID 22519801.

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