Harmonic mean labelings of graphs

Harmonic mean labelings of graphs

dc.contributor.guide	Somasundaram, S	en_US
dc.coverage.spatial		en_US
dc.creator.researcher	Sandhya, S S	en_US
dc.date.accessioned	2015-05-09T09:03:19Z
dc.date.available	2015-05-09T09:03:19Z
dc.date.awarded	n.d	en_US
dc.date.completed	April 2012	en_US
dc.date.issued	2015-05-09
dc.date.registered	n.d	en_US
dc.description.abstract	Graph theory has had a tremendous development in recent times newlineit is a delightful ground for the exploration of proof techniques in newlinediscrete mathematics and its results have applications in many areas newlineof computing social and natural sciences 4 problems involving newlinegraphs first appeared in mathematical folklore as puzzles example newlinekonigsberg bridge problem later graphs appeared in electrical newlineengineering kirchoff s law chemistry psychology and economics newlinebefore becoming a unified field of study newline newline newline	en_US
dc.description.note		en_US
dc.format.accompanyingmaterial	DVD	en_US
dc.format.dimensions		en_US
dc.format.extent	viii, 190p.	en_US
dc.identifier.uri	http://hdl.handle.net/10603/40795
dc.language	English	en_US
dc.publisher.institution	Department of Mathematics	en_US
dc.publisher.place	Tirunelveli	en_US
dc.publisher.university	Manonmaniam Sundaranar University	en_US
dc.relation	10	en_US
dc.rights	university	en_US
dc.source.university	University	en_US
dc.subject.keyword	bipartite graph	en_US
dc.subject.keyword	Harmonic	en_US
dc.subject.keyword	labelings of graphs	en_US
dc.subject.keyword	terminology	en_US
dc.title	Harmonic mean labelings of graphs	en_US
dc.title.alternative		en_US
dc.type.degree	Ph.D.	en_US