Pregled bibliografske jedinice broj: 471972
Icosadeltahedral geometry of fullerenes, viruses and geodesic domes
Icosadeltahedral geometry of fullerenes, viruses and geodesic domes, 2007. (popularni rad).
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Naslov
Icosadeltahedral geometry of fullerenes, viruses and geodesic domes
Autori
Šiber, Antonio
Izvornik
The Net Advance of Physics, arXiv
Vrsta, podvrsta
Ostale vrste radova, popularni rad
Godina
2007
Ključne riječi
virus; geometry; symmetry
(virus; fullerene; geodesic dome; geometry; symmetry)
Sažetak
I discuss the symmetry of fullerenes, viruses and geodesic domes within a unified framework of icosadeltahedral representation of these objects. The icosadeltahedral symmetry is explained in details by examination of all of these structures. Using Euler’s theorem on polyhedra, it is shown how to calculate the number of vertices, edges, and faces in domes, and number of atoms, bonds and pentagonal and hexagonal rings in fullerenes. Caspar-Klug classification of viruses is elaborated as a specific case of icosadeltahedral geometry.
Izvorni jezik
Engleski
Znanstvena područja
Fizika
POVEZANOST RADA
Projekti:
035-0352828-2837 - Energetskom kompeticijom uvjetovani oblici i strukture nanometarskih sustava (Šiber, Antonio, MZOS ) ( CroRIS)
Ustanove:
Institut za fiziku, Zagreb
Profili:
Antonio Šiber
(autor)
