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Article

Title: Solutions and kernels of a directed graph (English)
Author: Harminc, Matúš
Language: English
Journal: Mathematica Slovaca
ISSN: 0139-9918
Volume: 32
Issue: 3
Year: 1982
Pages: 263-267
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Category: math
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MSC: 05C20
idZBL: Zbl 0491.05029
idMR: MR670002
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Date available: 2009-09-25T09:21:53Z
Last updated: 2012-07-31
Stable URL: http://hdl.handle.net/10338.dmlcz/132267
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Reference: [1] BEHZAD M., HARARY F.: Which directed graphs have a solution?.Math. Slovaca, 27, 1977, 37-42. Zbl 0368.05027, MR 0469809
Reference: [2] BERGE C.: Graphes et hypergraphes.Dunod, Paris 1970. Zbl 0213.25702, MR 0357173
Reference: [3] HARARY F., NORMAN R. Z., CARTWRIGHT D.: Structural models.Wiley, New York 1965. Zbl 0139.41503, MR 0184874
Reference: [4] HEMMINGER R. L.: Line digraphs.Gгaph theory and applications, Springer Verlag, Berlin, 1972, 149-163. Zbl 0247.05129, MR 0363988
Reference: [5] KLERLEIN J. B.: Characterizing line dipseudographs.Proc. 6-th S-E conf. combinatorics, graph theory, and computing, Winnipeg, 1975, 429-442. Zbl 0325.05106, MR 0396322
Reference: [6] RICHARDSON M.: On weakly ordered systems.Bull. Amer. Math. Soc., 52, 1946, 113-116 Zbl 0060.06506, MR 0014057
Reference: [7] ROMANOWICZ Z.: A new proof of Richaгdson theorem.Graphs, hypergraphs aпd block systems, Proc. Symp. Comb. Anal., Zielona Gora, 1976, 227-230.
Reference: [8] ШMAДИЧ K.: Ocyщecтвoвaнии peшeний в фaфax, Becтник Лeнинф.Унив. 7, 1976, 88-92.
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