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Kekulé Structures in Benzenoid Hydrocarbons

  • S. J. Cyvin
  • I. Gutman

Part of the Lecture Notes in Chemistry book series (LNC, volume 46)

Table of contents

  1. Front Matter
    Pages N2-XV
  2. S. J. Cyvin, I. Gutman
    Pages 1-7
  3. S. J. Cyvin, I. Gutman
    Pages 8-23
  4. S. J. Cyvin, I. Gutman
    Pages 24-32
  5. S. J. Cyvin, I. Gutman
    Pages 33-50
  6. S. J. Cyvin, I. Gutman
    Pages 59-82
  7. S. J. Cyvin, I. Gutman
    Pages 83-103
  8. S. J. Cyvin, I. Gutman
    Pages 104-133
  9. S. J. Cyvin, I. Gutman
    Pages 134-154
  10. S. J. Cyvin, I. Gutman
    Pages 155-180
  11. S. J. Cyvin, I. Gutman
    Pages 181-199
  12. S. J. Cyvin, I. Gutman
    Pages 200-225
  13. S. J. Cyvin, I. Gutman
    Pages 226-244
  14. S. J. Cyvin, I. Gutman
    Pages 245-272
  15. S. J. Cyvin, I. Gutman
    Pages 273-279
  16. S. J. Cyvin, I. Gutman
    Pages 280-290
  17. S. J. Cyvin, I. Gutman
    Pages 291-313
  18. S. J. Cyvin, I. Gutman
    Pages 314-334
  19. Back Matter
    Pages 335-349

About this book

Introduction

This text is an attempt to outline the basic facts concerning Kekul€ structures in benzenoid hydrocarbons: their history, applica­ tions and especially enumeration. We further pOint out the numerous and often quite remarkable connections between this topic and various parts of combinatorics and discrete mathematics. Our book is primarily aimed toward organic and theoretical chemists interested in the enume­ ration of Kekule structures of conjugated hydrocarbons as well as to scientists working in the field of mathematical and computational chemistry. The book may be of some relevance also to mathematicians wishing to learn about contemporary applications of combinatorics, graph theory and other branches of discrete mathematics. In 1985, when we decided to prepare these notes for publication, we expected to be able to give a complete account of all known combi­ natorial formulas for the number of Kekule structures of benzenoid hydrocarbons. This turned out to be a much more difficult task than we initially realized: only in 1986 some 60 new publications appeared dealing with the enumeration of Kekule structures in benzenoids and closely related topics. In any event, we believe that we have collec­ ted and systematized the essential part of the presently existing results. In addition to this we were delighted to see that the topics to·which we have been devoted in the last few years nowadays form a rapidly expanding branch of mathematical chemistry which attracts the attention of a large number of researchers (both chemists and mathematicians).

Keywords

Combinatorics algorithms computational chemistry discrete mathematics graph graph theory

Authors and affiliations

  • S. J. Cyvin
    • 1
  • I. Gutman
    • 2
  1. 1.The Norwegian Institute of Technology, Division of Physical ChemistryThe University of TrondheimTrondheim-NTHNorway
  2. 2.Faculty of ScienceUniversity of KragujevacKragujevacYugoslavia

Bibliographic information

  • DOI https://doi.org/10.1007/978-3-662-00892-8
  • Copyright Information Springer-Verlag Berlin Heidelberg 1988
  • Publisher Name Springer, Berlin, Heidelberg
  • eBook Packages Springer Book Archive
  • Print ISBN 978-3-540-18801-8
  • Online ISBN 978-3-662-00892-8
  • Series Print ISSN 0342-4901
  • Series Online ISSN 2192-6603
  • Buy this book on publisher's site