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The present book is an attempt to outline some, certainly not all,
mathematical aspects of modern organic chemistry. We have focused
our attention on topological, graph-theoretical and
group-theoretical features of organic chemistry, Parts A, B and C.
The book is directed to all those chemists who use, or who intend
to use mathe matics in their work, and especially to graduate
students. The level of our exposition is adjusted to the
mathematical background of graduate students of chemistry and only
some knowledge of elementary algebra and calculus is required from
the readers of the book. Some less well-known. but still elementary
mathematical facts are collected in Appendices 1-4. This, however,
does not mean that the mathematical rigor and numerous tedious, but
necessary technical details have been avoided. The authors'
intention was to show the reader not only how the results of
mathematical chemistry look, but also how they can be obtained. In
accordance with this, Part 0 of the book contains a few selected
advanced topics which should give the reader the flavour of the
contemporary research in mathe matical organic chemistry. One of
the authors (I.G.) was an Alexander von Humboldt fellow in 1985
when the main part of the book was written. He gratefully
acknowledges the financial support of the Alexander von Humboldt
Foundation which enabled his stay at the Max-Planck-Institut fUr
Strahlenchemie in M iilheim and the writing of this book."
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