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Volumn 49, Issue 7, 2009, Pages 1664-1668

Systematics of high-genus fullerenes

Author keywords

[No Author keywords available]

Indexed keywords

FULLERENES;

EID: 68149171410     PISSN: 15499596     EISSN: 1549960X     Source Type: Journal    
DOI: 10.1021/ci9001124     Document Type: Article
Times cited : (10)

References (26)
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    • The dual of a zigzag sp2 carbon chain is a straight strip of alternating triangles, so the neck structures discussed in this article have clear edges in dual space, which in turn facilitates the presentation. For more related discussions, see ref 26 and references therein
    • 2 carbon chain is a straight strip of alternating triangles, so the neck structures discussed in this article have clear edges in dual space, which in turn facilitates the presentation. For more related discussions, see ref 26 and references therein.
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    • 1 = 0, where the rims of the pentagonal prisms are identified at the edges of the inner dodecahedron. In these cases, each face contributes three atoms instead of two and 10 nonagons form on the inner dodecahedron as a result.
    • 1 = 0, where the rims of the pentagonal prisms are identified at the edges of the inner dodecahedron. In these cases, each face contributes three atoms instead of two and 10 nonagons form on the inner dodecahedron as a result.
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    • There is one more reason for making this choice: Because truncated icosahedron has pentagonal and hexagonal faces only, while necks of these two rotational symmetries are more stable
    • There is one more reason for making this choice: Because truncated icosahedron has pentagonal and hexagonal faces only, while necks of these two rotational symmetries are more stable.
  • 25
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    • We avoid using the phrase definite value because it is impossible to find one since the distances between a polyhedron's center to its faces, the inradius, are in general real numbers, while the geometric indices are natural numbers.
    • We avoid using the phrase "definite value" because it is impossible to find one since the distances between a polyhedron's center to its faces, the inradius, are in general real numbers, while the geometric indices are natural numbers.
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    • Chuang, C.1    Fan, Y.-C.2    Jin, B.-Y.3


* 이 정보는 Elsevier사의 SCOPUS DB에서 KISTI가 분석하여 추출한 것입니다.