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Constructing a perfect matching is in random NC
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Source Annual ACM Symposium on Theory of Computing archive
Proceedings of the seventeenth annual ACM symposium on Theory of computing table of contents
Providence, Rhode Island, United States
Pages: 22 - 32  
Year of Publication: 1985
ISBN:0-89791-151-2
Authors
R M Karp  Computer Science Division, University of California at Berkeley
E Upfal  Computer Science Department, Stanford University
A Wigderson  IBM San Jose Research Laboratory
Sponsor
SIGACT: ACM Special Interest Group on Algorithms and Computation Theory
Publisher
ACM  New York, NY, USA
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Downloads (6 Weeks): 4,   Downloads (12 Months): 50,   Citation Count: 5
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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.

 
AV
D. Angluin and L.G. Valiant, Fast probabilistic algorithms for Hamiltonian circuits and. matchings. J. of Cornp. Syst. ScL 18, (1979) pp. 155-193.
 
BCP
 
BGH
A. Borodin, J. yon zur Gathen, and J. Hopcn~ft, F:Lst parallel matrix and GCD computations. Proc. 23d STOC (1982) pp. 65-71.
Co
 
Ed
J. Edmonds, Systems of distinct representatives and linear algebra. J. of Rex NaL Bureau ofStandardx 71A (1%7)pp. 241-245.
EK
 
GSS
L.M. Goldschlager, R.A. Shaw and J. Staples. The maximum flow problem is Iogspace complete for P. Theoretical Computer Science 21 (1982)pp. 105-111.
 
Kar
H,J. Karloff, A randomized par~dlel algorithm for the odd-set cover problem. Submitte, d, 1985.
KUW
KVV
 
RV
M.O. Rabin and V.V. Vazirani, Maximum match ings in general graphs through random- Mlfion. TR-15-84, Harvard University Center for Research in Computing Technology, 1984.
Sc
SU
 
Tu
W.T. Tutte, The factors of graphs. CanacL J. Math. 4 (1952) pp. 314-328.
 
We
D,J.A. Welsh, Matroid Theory. Academic Press (1976).


Collaborative Colleagues:
R M Karp: colleagues
E Upfal: colleagues
A Wigderson: colleagues