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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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Extremal hexagonal chains concerning largest eigenvalue 被引量:6
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作者 张莲珠 田丰 《Science China Mathematics》 SCIE 2001年第9期1089-1097,共9页
In this paper, we define a roll-attaching operation of a hexagonal chain, and prove Gutman's conjecture affirmatively by using the operation. The idea of the proof is also applicable to the results concerning extr... In this paper, we define a roll-attaching operation of a hexagonal chain, and prove Gutman's conjecture affirmatively by using the operation. The idea of the proof is also applicable to the results concerning extremal hexagonal chains for the Hosoya index and Merrifield-Simmons index. 展开更多
关键词 hexagonal chain helicene chain EIGENVALUE roll-attaching operation
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A Note on General Third Geometric-arithmetic Index of Special Chemical Molecular Structures 被引量:2
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作者 Gao Wei 《Communications in Mathematical Research》 CSCD 2016年第2期131-141,共11页
In theoretical chemistry, the geometric-arithmetic indices were introduced to measure the stability of alkanes and the strain energy of cycloalkanes. In this note, we report the general third geometric-arithmetic inde... In theoretical chemistry, the geometric-arithmetic indices were introduced to measure the stability of alkanes and the strain energy of cycloalkanes. In this note, we report the general third geometric-arithmetic index of unilateral polyomino chain and unilateral hexagonal chain. Also, the third geometric-arithmetic index of these chemical structures are presented. 展开更多
关键词 molecular graph general third geometric-arithmetic index unilateralpolyomino chain unilateral hexagonal chain
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Characterization of Structural Knot Distributions in UHMWPE Fibers 被引量:1
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作者 Hao-jun Xu Min-fang An +2 位作者 You Lv 王宗宝 Qun Gu 《Chinese Journal of Polymer Science》 SCIE CAS CSCD 2016年第5期606-615,共10页
Microbeam wide-angle X-ray diffraction(WAXD) experiments were carried out at different structural knot positions of SIOC and M4 fibers of ultra-high molecular weight polyethylene(UHMWPE). The optical microscope im... Microbeam wide-angle X-ray diffraction(WAXD) experiments were carried out at different structural knot positions of SIOC and M4 fibers of ultra-high molecular weight polyethylene(UHMWPE). The optical microscope images revealed that SIOC fiber had bamboo-like structural knots, and M4 fiber had chaotic distribution of structural knots. WAXD patterns showed the monoclinic unit cell in the whole M4 fiber, but different lamellar orientations in the bamboo joint of SIOC fiber. In addition, small-angle X-ray scattering(SAXS) patterns confirmed that the SIOC fiber contained uniform distribution of shish structures, and differential scanning calorimetry(DSC) measurements showed that its less branched and short chains benefited the orthorhombic-hexagonal phase transformation. 展开更多
关键词 UHMWPE shish hexagonal calorimetry SAXS lamellar bamboo crystalline chains WAXD
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