논문KCI 등재
Matrix Representation of Disemigraphs
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초록
A disemigraph can be uniquely represented by a matrix and a characterization of such a matrix is obtained.
Abstract
A disemigraph can be uniquely represented by a matrix and a characterization of such a matrix is obtained.
참고문헌 (7)
- B.D. Acharya, "Polar configurations and dihypergraphs, I. Foundations", J. Combin. Inform. and System Sci, 24, pp.193~216 (1999)
- C. Berge, "Graphs and Hypergraphs" (1973), North-Holland Publishing Company
- F. Harary, "Graph Theory" (1969), Addison-Wesley Publishing Company, Inc
- Semigraphs and their applications, "E. Sampathkumar", Govt Of India, ~, pp.Report No DST, MS[DOI]
- Semigraphs, SERC Research Highlights, "E. Sampathkumar", 370~389 (2003)
- E. Sampathkumar, "Semigraphs, Combinational Optimization", pp.125~139 (2004), Narosa Publishing House
- E. Sampathkumar, "Matrix representation of semigraphs", Advanced Studies in Contemporary Mathematics, 14(1), pp.103~109 (2007), 장전수학회
관련 논문AI추천
Matrix representation of semigraphsE. Sampathkumar, L. Pushpalatha장전수학회 · Advanced Studies in Contemporary Mathematics2007 · 제14권 제1호Line semigraph of a semigraphB. Y. Bam, C. M. Deshpande, N. S. Bhave장전수학회 · Advanced Studies in Contemporary Mathematics2009 · 제18권 제2호Topologies associated with DisemigraphsC.V.R. Harinarayanan, C.Y. Ponnappan, R. Sundareswaran, S.P. Subbiah,, V. Swaminathan장전수학회 · Proceedings of the Jangjeon Mathematical Society(장전수학회 논문집)2011 · 제14권 제1호A Note on Regularity in Matrix SemiringsShamik Ghosh경북대학교 자연과학대학 수학과 · Kyungpook Mathematical Journal2004 · 제44권 제1호Adjacency matrices of semigraphs and their spectral analysisH.N. Ramaswamy, K. S. Shambhulingaiah장전수학회 · Advanced Studies in Contemporary Mathematics2014 · 제24권 제3호Graphoidal Signed GraphsP. Siva Kota Reddy, U. K. Misra장전수학회 · Advanced Studies in Contemporary Mathematics2013 · 제23권 제3호
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