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Volumn 12, Issue 9, 1991, Pages 1118-1124

The number of spanning trees in buckminsterfullerene

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Indexed keywords


EID: 0011628485     PISSN: 01928651     EISSN: 1096987X     Source Type: Journal    
DOI: 10.1002/jcc.540120909     Document Type: Article
Times cited : (27)

References (80)
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    • h., Counting Labelled Trees, Canadian Mathematical Congress Monographs, No. 1: Canadian Mathematical Congress, Montreal, Quebec, Canada, pp. 41, 42.
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    • b. in, T. P. McDonough, V. C. Mavron, Eds., London Mathematical Society Lecutre‐Notes Series, Cambridge University Press, London, United Kingdom
    • (1974) Combinatorics , vol.13 , pp. 177-183
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    • D. J. A. Welsh, D. R. Woodall, Eds., Institute of Mathematics and its Applications, Southend‐on‐Sea, United Kingdom
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    • in Graph Theory and Topology in Chemistry. A Collection of Papers Presented at an International Conference Held at the University of Georgia, Athens, Georgia, United States of America, 16–20 March
    • (1987)
    • O'Leary, B.1    Mallion, R.B.2
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    • 42d,42e d. R.B.M. is grateful to his colleague the Revd. Canon P.F. Johnson for very helpful discussion on this point. e. P.F. Johnson, Personal correspondence to R.B.M., April 14
    • (1990)
  • 75
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    • 60 is expressed in the form \documentclass{article}\pagestyle{empty}\begin{document}$$ 2^{25} \times 3^4 \times 5^3 \times 11^5 \times 19^3, $$\end{document} the sum of the bases, (2 + 3 + 5 + 11 + 19), is equal to the sum of the powers, (25 + 4 + 3 + 5 + 3), both being 40.
  • 78
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    • 31, as asserted in the text.
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    • b., Library of Mathematics Series, W. Ledermann, Routledge and Kegan Paul, London, United Kingdom
    • (1958) Linear Equations , pp. 64
    • Cohn, P.M.1


* 이 정보는 Elsevier사의 SCOPUS DB에서 KISTI가 분석하여 추출한 것입니다.