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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)

  1. B.D. Acharya, "Polar configurations and dihypergraphs, I. Foundations", J. Combin. Inform. and System Sci, 24, pp.193~216 (1999)
  2. C. Berge, "Graphs and Hypergraphs" (1973), North-Holland Publishing Company
  3. F. Harary, "Graph Theory" (1969), Addison-Wesley Publishing Company, Inc
  4. Semigraphs and their applications, "E. Sampathkumar", Govt Of India, ~, pp.Report No DST, MS[DOI]
  5. Semigraphs, SERC Research Highlights, "E. Sampathkumar", 370~389 (2003)
  6. E. Sampathkumar, "Semigraphs, Combinational Optimization", pp.125~139 (2004), Narosa Publishing House
  7. E. Sampathkumar, "Matrix representation of semigraphs", Advanced Studies in Contemporary Mathematics, 14(1), pp.103~109 (2007), 장전수학회

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