Erdős-Rényi theory for asymmetric digraphs
Author:
Affiliation:
1. Graduate School of System Informatics, Kobe University Rokkodai 1-1, Nada, Kobe, 657-8501, Japan
2. Department of Childhood Education, Chubu University Matsumoto 1200, Kasugai, 487-0027, Japan
Publisher
SUT Journal of Mathematics - Tokyo University of Science
Subject
General Mathematics
Reference21 articles.
1. [1] B. Bollobás, Random Graphs, Second edition, Cambridge University Press, 2001.
2. [2] P. J. Cameron, Oligomorphic Permutation Groups, Cambridge University Press, 1990.
3. [3] P. J. Cameron, The random graph, The Mathematics of Paul Erdős II, Second Edition, pp. 353-378, Springer, 2013.
4. [4] G.L. Cherlin, The classification of countable homogeneous directed graphs and countable homogeneous n-tournaments, Mem. Amer. Math. Soc. 131 (1998), no. 621.
5. [5] R. Diestel, I. Leader, A. Scott and S. Thomassé, Partitions and orientations of the Rado graph, Trans. Amer. Math. Soc. 359 (2007), 2395–2405.
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