Topology In Chemistry

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Topology in Chemistry

Topology in Chemistry
Author :
Publisher : Elsevier
Total Pages : 400
Release :
ISBN-10 : 9780857099617
ISBN-13 : 0857099612
Rating : 4/5 (612 Downloads)

Book Synopsis Topology in Chemistry by : D H Rouvray

Download or read book Topology in Chemistry written by D H Rouvray and published by Elsevier. This book was released on 2002-04-01 with total page 400 pages. Available in PDF, EPUB and Kindle. Book excerpt: This volume addresses a number of topological themes of direct relevance to chemists. Topological concepts are now regularly applied in wide areas of chemistry including molecular engineering and design, chemical toxicology, the study of molecular shape, crystal and surface structures, chemical bonding, macromolecular species such as polymers and DNA, and environmental chemistry. Currently, the design and synthesis of new drugs and agrochemicals are of especial importance. The book's prime focus is on the role played by topological indices in the description and characterisation of molecular species. The Wiener index along with a variety of other major topological indices, are discussed with particular reference to the powerful and much used connectivity indices. In this book an international team of leading experts review their respective fields and present their findings.The considerable benefits offered by topological indices in the investigation of chemical problems in science, medicine, and industry are highlighted. The volume records proceedings of the Harry Wiener Memorial Conference on the Role of Topology in Chemistry, held at the University of Georgia in March 2001, and serves as a fitting tribute to the chemical contributions of the late Harry Wiener. - Focuses on the role played by topological indices in the description and characterisation of molecular species - Records the proceedings of the Harry Weiner Memorial Conference on the Role of Topology in Chemistry, held at the University of Georgia in March 2001 - Along with a variety of other major topological indices, the Wiener index is discussed with particular reference to the powerful and much-used connectivity indices


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