COMPARISION THEOREMS OF THE TOPOLOGICAL PROPERTIES FOR A NEW MODEL OF ISOMERS
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COMPARISION THEOREMS OF THE TOPOLOGICAL PROPERTIES FOR A NEW MODEL OF ISOMERS
Journal of Xinjiang University (Natural Science Edition in Chinese and English)Issue 2, (1995)
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CLC:O621
Published:1995
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[1].COMPARISION THEOREMS OF THE TOPOLOGICAL PROPERTIES FOR A NEW MODEL OF ISOMERS[J].新疆大学学报(自然科学版),1995(02).
COMPARISION THEOREMS OF THE TOPOLOGICAL PROPERTIES FOR A NEW MODEL OF ISOMERS[J]. Journal of Xinjiang University (Natural Science Edition in Chinese and English), 1995, (2).
[1].COMPARISION THEOREMS OF THE TOPOLOGICAL PROPERTIES FOR A NEW MODEL OF ISOMERS[J].新疆大学学报(自然科学版),1995(02).DOI:
COMPARISION THEOREMS OF THE TOPOLOGICAL PROPERTIES FOR A NEW MODEL OF ISOMERS[J]. Journal of Xinjiang University (Natural Science Edition in Chinese and English), 1995, (2).DOI:
COMPARISION THEOREMS OF THE TOPOLOGICAL PROPERTIES FOR A NEW MODEL OF ISOMERS
T-isomers was first introduced by Polansky and Zander. Since then
the concept has been extended and many properties of such isomers have been studied. Recently many results of the S
T-isomers were obtained and the monographs have been published[7]
[8]. Most of the results were obtained by comparing the numbers of aromatic x-sextets and the numbers of Kekule structures of S isomers and T isomers.In this paper a new type of S
T-isomers is examined. They are Benzenoid systems formed from four subunits A
A′
B and a central one C
where B is symmetry and A' is isomorphic to A. It is proved that an S-isomer does not have more aromatic π-sextets than its corresponding T- isomers and in some occasion the number of Kekule structures of an S-isomer never exceeds that of its. corresponding T-isomer