Aldous, D. (1992) Asymptotics in the random assignment problem. Probab. Theory Rel. Fields
Aldous, D. (2001) The ζ(2) limit in the random assignment problem. Random Struct. Alg.
Avram, F. and Bertsimas, D. (1992) The minimum spanning tree constant in geometrical probability and under the independent model: A unified approach. Ann. Appl. Probab.
Beveridge, A., Frieze, A. M. and McDiarmid, C. J. H. (1998) Minimum length spanning trees in regular graphs. Combinatorica
Bollobás, B. (1980) A probabilistic proof of an asymptotic formula for the number of labelled graphs. Europ. J. Combin.
Cain, J. A., Sanders, P. and Wormald, N. (2007) The random graph threshold for k-orientability and a fast algorithm for optimal multiple-choice allocation. In SODA 2007: Proc. 18th Annual ACM–SIAM Symposium on Discrete Algorithms, SIAM, pp. 469–476.
Cooper, C., Frieze, A. M., Ince, N., Janson, S. and Spencer, J. (2016) On the length of a random minimum spanning tree. Combin. Probab. Comput.
Durrett, R. (1991) Probability: Theory and Examples, Wadsworth & Brooks/Cole.
Fenner, T. I. and Frieze, A. M. (1982) On the connectivity of random m-orientable graphs and digraphs. Combinatorica
Frieze, A. M. (1985) On the value of a random minimum spanning tree problem. Discrete Appl. Math.
Frieze, A. M. (1986) On large matchings and cycles in sparse random graphs. Discrete Math.
Frieze, A. M. (2004) On random symmetric travelling salesman problems. Math. Oper. Res.
Frieze, A. M. and Grimmett, G. R. (1985) The shortest path problem for graphs with random arc-lengths. Discrete Appl. Math.
Frieze, A. M. and McDiarmid, C. J. H. (1989) On random minimum length spanning trees. Combinatorica
Frieze, A. M., Ruszinko, M. and Thoma, L. (2000) A note on random minimum length spanning trees. Electron. J. Combin.
Gao, P., Pérez-Giménez, X. and Sato, C. M. (2014) Arboricity and spanning-tree packing in random graphs with an application to load balancing. Extended abstract published in SODA 2014, pp. 317–326.
Janson, S. (1995) The minimal spanning tree in a complete graph and a functional limit theorem for trees in a random graph. Random Struct. Alg.
Janson, S. (1999) One, two and three times log n/n for paths in a complete graph with random weights. Combin. Probab. Comput.
Janson, S. and Łuczak, M. J. (2007) A simple solution to the k-core problem. Random Struct. Alg.
Karp, R. M. (1979) A patching algorithm for the non-symmetric traveling salesman problem. SIAM J. Comput.
Kordecki, W. and Lyczkowska-Hanćkowiak, A. (2013) Exact expectation and variance of minimal basis of random matroids. Discussiones Mathematicae Graph Theory
Linusson, S. and Wästlund, J. (2004) A proof of Parisi's conjecture on the random assignment problem. Probab. Theory Rel. Fields
Łuczak, T. (1991) Size and connectivity of the k-core of a random graph. Discrete Math.
Nair, C., Prabhakar, B. and Sharma, M. (2005) Proofs of the Parisi and Coppersmith–Sorkin random assignment conjectures. Random Struct. Alg.
Nash-Williams, C. St. J. A. (1961) Edge-disjoint spanning trees of finite graphs. J. London Math. Soc.
Nash-Williams, C. St. J. A. (1964) Decomposition of finite graphs into forests. J. London Math. Soc.
Oxley, J. (1992) Matroid Theory, Oxford University Press.
Penrose, M. (1998) Random minimum spanning tree and percolation on the n-cube. Random Struct. Alg.
Pittel, B., Spencer, J. and Wormald, N. (1996) Sudden emergence of a giant k-core in a random graph. J. Combin. Theory Ser. B
Steele, J. M. (1987) On Frieze's ζ(3) limit for lengths of minimal spanning trees. Discrete Appl. Math.
Wästlund, J. (2009) An easy proof of the ζ(2) limit in the random assignment problem. Electron. Comm. Probab.
Wästlund, J. (2010) The mean field traveling salesman and related problems. Acta Math.
Welsh, D. J. A. (1976) Matroid Theory, Academic Press.