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									<identifier>oai:www.peertechzpublications.org:10.17352/2455-3492.000050</identifier>
									<datestamp>2023-04-29</datestamp>
									<setSpec>PTZ.IJNNN:VOL9</setSpec>
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										<dc:title>
										Fullerene and nanotube models in Bolyai - Lobachevsky hyperbolic geometry H3 on the 200th anniversary of its discovery
										</dc:title><dc:creator>Emil Molnár</dc:creator><dc:creator>Jenő Szirmai</dc:creator><dc:description>&lt;p&gt;The Archimedean solid (5, 6, 6), where regular pentagon, hexagon and hexagon surround each vertex, so altogether 60 vertices (with carbon atoms for C60&amp;nbsp; fullerene). 12 pentagons and 20 hexagons bound this football polyhedron, as a regular (say white) icosahedron truncated by 12 (black) pentagons at its 12 vertices.&amp;nbsp;&lt;/p&gt;</dc:description>
										<dc:publisher>International Journal of Nanomaterials, Nanotechnology and Nanomedicine - Peertechz Publications</dc:publisher>
										<dc:date>2023-04-29</dc:date>
										<dc:type>Short Communication</dc:type>
										<dc:identifier>https://doi.org/10.17352/2455-3492.000050</dc:identifier>
										<dc:language>en</dc:language>
										<dc:rights>Copyright © Emil Molnár et al.</dc:rights>
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