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Perfect matchings in random graphs with prescribed minimal degree
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Proceedings of the fourteenth annual ACM-SIAM symposium on Discrete algorithms table of contents
Baltimore, Maryland
SESSION: Session 3B table of contents
Pages: 148 - 157  
Year of Publication: 2003
ISBN:0-89871-538-5
Authors
Alan Frieze  Carnegie Mellon University, Pittsburgh PA
Boris Pittel  Ohio State University, Columbus, OH
Sponsors
: SIAM Activity Group on Discrete Mathematics
SIGACT: ACM Special Interest Group on Algorithms and Computation Theory
Publisher
Society for Industrial and Applied Mathematics  Philadelphia, PA, USA
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REFERENCES

Note: OCR errors may be found in this Reference List extracted from the full text article. ACM has opted to expose the complete List rather than only correct and linked references.

 
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B. Bollobás, Random graphs, in Combinatorics (H.N.V. Temperley Ed.) London Mathematical Society Lecture Note Series 52, Cambridge University Press (1981) 80--102.
 
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B. Bollobás, T. Fenner and A.M. Frieze, Hamilton cycles in random graphs with minimal degree at least k, in A tribute to Paul Erdös, edited by A. Baker, B. Bollobás and A. Hajnal, (1988) 59--96.
 
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B. Bollobás, C. Cooper, T. Fenner and A.M. Frieze, On Hamilton cycles in sparse random graphs with minimum degree at least k, Journal of Graph Theory 34 (2000) 42--59.
 
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B. Bollobás and A.M. Frieze, On matchings and hamilton cycles in random graphs, Annals of Discrete Mathematics 28 (1985) 23--46.
 
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P. Erdös and A. Rényi, On the evolution of random graphs, Publ. Math. Inst. Hungar. Acad. Sci. 5 (1960) 17--61.
 
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P. Erdös and A. Rényi, On random matrices, Publ. Math. Inst. Hungar. Acad. Sci. 8 (1964) 455--461.
 
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P. Erdös and A. Rényi, On the existence of a factor of degree one of a connected random graph, Acta. Math. Acad. Sci. Hungar. 17 (1966) 359--368.
 
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M. Karonski and B. Pittel, Random proposals with a second chance for nerds, to appear.
 
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R.M. Karp and M. Sipser, Maximum matchings in sparse random graphs, Proceedings of the 22nd Annual IEEE Symposium on Foundations of Computing (1981) 364--375.
 
12
L. Lovász, Combinatorial problems and exercises, Second edition, North-Holland, 1993.
 
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B.D.McKay, Asymptotics for symmetric 0--1 matrices with prescribed row sums, Ars Combinatoria 19A (1985) 15--25.
 
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R.W. Robinson and N.C. Wormald, Almost all regular graphs are Hamiltonian, Random Structures and Algorithms 5, (1994) 363--374.
 
15
D.W. Walkup, Matchings in random regular bipartite graphs, Discrete Mathematics 31 (1980) 59--64.

Collaborative Colleagues:
Alan Frieze: colleagues
Boris Pittel: colleagues