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RELATION BETWEEN WIENER NUMBERS OF QUASI-HEXAGONAL CHAINS AND QUASI-POLYOMINO CHAINS
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作者 Mingfang XIE Fuji ZHANG 《Journal of Systems Science & Complexity》 SCIE EI CSCD 2010年第4期873-882,共10页
Let Q_n and B_n denote a quasi-polyomino chain with n squares and a quasi-hexagonalchain with n hexagons,respectively.In this paper,the authors establish a relation between the Wienernumbers of Q_n and B_n:W(Q_n)=1/4[... Let Q_n and B_n denote a quasi-polyomino chain with n squares and a quasi-hexagonalchain with n hexagons,respectively.In this paper,the authors establish a relation between the Wienernumbers of Q_n and B_n:W(Q_n)=1/4[W(B_n)-8/3n^3+(14)/3n+3].And the extremal quasi-polyominochains with respect to the Wiener number are determined.Furthermore,several classes of polyominochains with large Wiener numbers are ordered. 展开更多
关键词 Hexagonal chain polyomino chain quasi-hexagonal chains quasi-polyomino chain Wiener number.
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The Multiplicative Zagreb Indices of Nanostructures and Chains
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作者 Wei Gao Mohammad Reza Farahani M. R. Rajesh Kanna 《Open Journal of Discrete Mathematics》 2016年第2期82-88,共7页
In theoretical chemistry, the researchers use graph models to express the structure of molecular, and the Zagreb indices and multiplicative Zagreb indices defined on molecular graph G are applied to measure the chemic... In theoretical chemistry, the researchers use graph models to express the structure of molecular, and the Zagreb indices and multiplicative Zagreb indices defined on molecular graph G are applied to measure the chemical characteristics of compounds and drugs. In this paper, we present the exact expressions of multiplicative Zagreb indices for certain important chemical structures like nanotube, nanostar and polyomino chain. 展开更多
关键词 Molecular Graph The First Multiplicative Zagreb Index The Second Multiplicative Zagreb Index NANOTUBE Nanostar polyomino Chain
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