DocumentCode :
3152246
Title :
Fractional covers and communication complexity
Author :
Karchmer, Mauricio ; Kushilevitz, Eyal ; Nisan, Noam
Author_Institution :
Dept. of Math., MIT, Cambridge, MA, USA
fYear :
1992
fDate :
22-25 Jun 1992
Firstpage :
262
Lastpage :
274
Abstract :
It is possible to view communication complexity as the solution of an integer programming problem. The authors relax this integer programming problem to a linear programming problem, and try to deduce from it information regarding the original communication complexity question. This approach works well for nondeterministic communication complexity. In this case the authors get a special case of Lovasz´s fractional cover measure and use it to completely characterize the amortized nondeterministic communication complexity. In the case of deterministic complexity the situation is more complicated. The authors discuss two attempts, and obtain some results using each of them
Keywords :
communication complexity; distributed algorithms; integer programming; amortized nondeterministic communication complexity; communication complexity; fractional cover measure; integer programming; integer programming problem; linear programming; nondeterministic communication complexity; Boolean functions; Circuits; Complexity theory; Computer science; Context; History; Linear programming; Mathematics; Protocols; Upper bound;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
Structure in Complexity Theory Conference, 1992., Proceedings of the Seventh Annual
Conference_Location :
Boston, MA
Print_ISBN :
0-8186-2955-X
Type :
conf
DOI :
10.1109/SCT.1992.215401
Filename :
215401
Link To Document :
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