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The linear-array problem in communication complexity resolved
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Source Annual ACM Symposium on Theory of Computing archive
Proceedings of the twenty-ninth annual ACM symposium on Theory of computing table of contents
El Paso, Texas, United States
Pages: 373 - 382  
Year of Publication: 1997
ISBN:0-89791-888-6
Author
Martin Dietzfelbinger  Fachbereich Informatik, Universität Dortmund, D-44221 Dortmund, Germany
Sponsor
SIGACT: ACM Special Interest Group on Algorithms and Computation Theory
Publisher
ACM  New York, NY, USA
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Downloads (6 Weeks): 2,   Downloads (12 Months): 14,   Citation Count: 6
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REFERENCES

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M. DtETZFELBINGER, The linear array problem in communication complexity resolved, Forschungsbericht Nr. 632, 1996, Fachbereich Informatik, Universit~t Dortmund. Also: Report TR96-063, ECCC, http://w~-w, eccc. uni-trier, de/eccc/.
 
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B. KALYANASUNDARAM and G. SCHNITGER, Communication complexity and lower bounds for sequential computation, in J. BUCHMANN et al., eds., Informatik. Festschrift zum 60. Geburtstag yon Giinter Hotz, B. G. Teubner, Stuttgart, 1992, pp. 253-268.
 
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E. KUSHILEVlTZ, personal communication.
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K. MEHLHORN, Data Structures and Algorithms I: Sorting and Searching, EATCS Monographs on Computer Science, Springer-Verlag, Berlin, 1084.
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M.H.A. NEWMAN, On theories with a combinatorial definition of 'equivalence', Ann. Math. 43 (1942) 223- 243.
 
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N. NISAN and A. WIGDERSON, On rank versus communication complexity, Combinatorica 15 (1995) 557-565.
 
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A.A. RAZBOROV, Applications of matrix methods to the theory of lower bounds in computational complexity, Combinatorica 10 (1990) 81-93.
 
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P.M. SPIRA, On time-hardware complexity tradeoffs for Boolean functions, in Proc. of the .ith Hawaii Symposium on System Sciences, 1971, pp. 525-527.
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