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Unformatted text preview: References 1. A. ´ Ad´am. Problem. In ‘Theory Graphs Applications’, Proc. Coll. Smolenice , pages 12–18, Czech. Acad. Sci. Publ., 1964. 2. A. ´ Ad´am. Bemerkungen zum graphentheoretischen Satze von I. Fidrich. Acta Math. Acad. Sci. Hungar. , 16:9–11, 1965. 3. R. Aharoni and R. Holzman. Fractional kernels in digraphs. J. Combin. Theory Ser. B , 73(1):1–6, 1998. 4. R. Aharoni and C. Thomassen. Infinite, highly connected digraphs with no two arc-disjoint spanning trees. J. Graph Theory , 13(1):71–74, 1989. 5. A.V. Aho, M.R. Garey, and J.D. Ullman. The transitive reduction of a directed graph. SIAM J. Computing , 1(2):131–137, 1972. 6. A.V. Aho, J.E. Hopcroft, and J.D. Ullman. The design and analysis of com- puter algorithms . Addison-Wesley Publishing Co., Reading, Mass.-London- Amsterdam, 1975. 7. R.K. Ahuja, T.L. Magnanti, and J.B. Orlin. Network flows . Prentice Hall Inc., Englewood Cliffs, NJ, 1993. Theory, algorithms, and applications. 8. M. Aigner and G. Ziegler. Proofs from the book . Springer Verlag, Berlin Heidelberg New York, 1998. 9. A. Ainouche. An improvement of Fraisse’s sufficient condition for hamiltonian graphs. J. Graph Theory , 16:529–543, 1992. 10. N. Alon. Disjoint directed cycles. J. Combin. Theory Ser. B , 68(2):167–178, 1996. 11. N. Alon and G. Gutin. Properly colored Hamilton cycles in edge colored complete graphs. Random Structures and Algorithms , 11:179–186, 1997. 12. N. Alon and N. Linial. Cycles of length 0 modulo k in directed graphs. J. Combin. Theory Ser. B , 47(1):114–119, 1989. 13. N. Alon, C. McDiarmid, and M. Molloy. Edge-disjoint cycles in regular directed graphs. J. Graph Theory , 22(3):231–237, 1996. 14. N. Alon and J.H. Spencer. The probabilistic method . Wiley-Interscience Series in Discrete Mathematics and Optimization. John Wiley & Sons Inc., New York, 1992. With an appendix by Paul Erd˝os, A Wiley-Interscience Publication. 15. N. Alon and M. Tarsi. Colourings and orientations of graphs. Combinatorica , 12:125–134, 1992. 16. N. Alon, R. Yuster, and U. Zwick. Color-coding: a new method for finding sim- ple paths, cycles and other small subgraphs within large graphs. In Proc. 26th Annual ACM Symp. Theory Computing , pages 326–335, Montreal, Canada, 1994. ACM Press. 17. N. Alon, R. Yuster, and U. Zwick. Color-coding. Journal of the ACM , 42:844– 856, 1995. 18. N. Alon, R. Yuster, and U. Zwick. Finding and counting given length cycles. Algorithmica , 17:209–223, 1997. 684 References 19. B. Alspach. Cycles of each length in regular tournaments. Canad. Math. Bull. , 10:283–285, 1967. 20. B. Alspach, J.-C. Bermond, and D. Sotteau. Decomposition into cycles. I. Hamilton decompositions. In Cycles and rays (Montreal, PQ, 1987) , pages 9–18. Kluwer Acad. Publ., Dordrecht, 1990....
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