Topological Indices Of Molecular Graphs Under Specific Chemical Reactions

@article{Top1396567, author = {S. Ramakrishnan,J. Senbagamalar,J. Baskar Babujee}, title = {Topological Indices Of Molecular Graphs Under Specific Chemical Reactions}, journal={International Journal of Computing Algorithm}, volume={2}, issue={1}, issn = {2278-2397}, year = {2013}, publisher = {Scholarly Citation Index Analytics-SCIA}

<?xml version='1.0' encoding='UTF-8'?> <record> <language>eng</language> <journalTitle>International Journal of Computing Algorithm</journalTitle> <eissn>2278-2397 </eissn> <publicationDate>2013</publicationDate> <volume>2</volume> <issue>1</issue> <startPage>68</startPage> <endPage>74</endPage> <documentType>article</documentType> <title language='eng'>Topological Indices Of Molecular Graphs Under Specific Chemical Reactions</title> <authors> <author> <name>S. Ramakrishnan</name> </author> </authors> <abstract language='eng'>Molecular graph serves as a convenient model for any real or abstract chemical compound. A topological index is the graph invariant number calculated from the graph representing the molecule. The advantage of topological indices is that it may be used directly as simple numerical descriptors in QSPR/QSAR models. Most of the topological descriptors are based either on atom-atom connectivity or on topological distances. A chemical reaction can be represented as the transformation of the chemical Molecular graph representing the reaction’s substrate into another chemical graph representing the product.</abstract> <fullTextUrl format='pdf'>http://www.hindex.org/2013/p965.pdf</fullTextUrl> <keywords language='eng'> <keyword>Graph, Molecules, Distance matrix, Topological indices, Wiener Index, Platt number.</keyword> </keywords> </record>

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