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Digraphs+Theory,+Algorithms+and+Applications_Part37

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References 703 461. J. Jir´asek. On a certain class of multidigraphs, for which reversal of no arc de- creases the number of their cycles. Comment. Math. Univ. Carolinae , 28:185– 189, 1987. 462. J. Jir´asek. Some remarks on ´ Ad´ am’s conjecture for simple directed graphs. Discrete Math. , 108:327–332, 1992. 463. D.B. Johnson. Efficient algorithms for shortest paths in sparse networks. Journal of the Association for Computing Machinery , 24:1–13, 1977. 464. D.S. Johnson, C.R. Aragon, L. McGeoch, and C. Schevon. Optimization by simulated annealing: an experimental evaluation; part 1, Graph partitioning. Operations Research , 37:865–892, 1989. 465. D.S. Johnson, C.R. Aragon, L. McGeoch, and C. Schevon. Optimization by simulated annealing: an experimental evaluation; part 2, Graph coloring and number partitioning. Operations Research , 39:378–406, 1991. 466. D.S. Johnson and L.A. McGeoch. The traveling salesman problem: A case study in local optimization. In E.H.L. Aarts and J.K. Lenstra, editors, Local Search in Combinatorial Optimization , pages 215–310. John Wiley &Sons, New York, 1997. 467. T. Jord´an. Increasing the vertex-connectivity in directed graphs. In Algorithms—ESA ’93 (Bad Honnef, 1993) , volume 726 of Lecture Notes in Comput. Sci. , pages 236–247. Springer, Berlin, 1993. 468. T. Jord´an. Connectivity augmentation problems in Graphs . PhD thesis, De- partment of Computer Science, E¨otv¨ os University, Budapest, 1994. 469. T. Jord´an. On the optimal vertex-connectivity augmentation. J. Combin. Theory Ser. B , 63:8–20, 1995. 470. H.A. Jung. Eine Verallgemeinerung des n-fachen zusammenhangs f¨ur Graphen. Math. Ann. , 187:95–103, 1970. 471. M. Kano. Ranking the vertices of an r -partite paired comparison digraph. Discrete Appl. Math. , 17(3):245–253, 1987. 472. M. Kano and A. Sakamoto. Ranking the vertices of a weighted digraph using the length of forward arcs. Networks , 13(1):143–151, 1983. 473. M. Kano and A. Sakamoto. Ranking the vertices of a paired comparison digraph. SIAM J. Algebraic Discrete Methods , 6(1):79–92, 1985. 474. R.M. Karp. Reducibility among combinatorial problems. In Complexity of computer computations (Proc. Sympos., IBM Thomas J. Watson Res. Center, Yorktown Heights, N.Y., 1972) , pages 85–103. Plenum, New York, 1972. 475. A.V. Karzanov. The problem of finding the maximal flow in a network by the method of preflows. Dokl. Akad. Nauk SSSR , 215:49–52, 1974. 476. J.G. Kemeny and J.L. Snell. Finite Markov Chains . Springer-Verlag, New York, 1976. 477. A. Kemnitz and B. Greger. A forbidden subdigraph condition implying an oriented graph to be Hamiltonian. Congr. Numer. , 130:127–131, 1998. 478. S. Khuller, B. Raghavachari, and N. Young. Approximating the minimum equivalent digraph. SIAM J. Computing , 24(4):859–872, 1995. 479. S. Khuller, B. Raghavachari, and N. Young. On strongly connected digraphs with bounded cycle length. Discrete Appl. Math. , 69(3):281–289, 1996. 480. M. Klein. A primal method for minimum cost flows with applications to the assignment and transportation problems. Management Science , 14:205–220, 1967.
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