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Honest-verifier statistical zero-knowledge equals general statistical zero-knowledge
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Source Annual ACM Symposium on Theory of Computing archive
Proceedings of the thirtieth annual ACM symposium on Theory of computing table of contents
Dallas, Texas, United States
Pages: 399 - 408  
Year of Publication: 1998
ISBN:0-89791-962-9
Authors
Oded Goldreich  Department of Computer Science, Weizmann Institute of Science, Rehovot, Israel
Amit Sahai  Laboratory for Computer Science, Massachusetts Institute of Technology, Cambridge, MA
Salil Vadhan  Laboratory for Computer Science, Massachusetts Institute of Technology, Cambridge, MA
Sponsor
SIGACT: ACM Special Interest Group on Algorithms and Computation Theory
Publisher
ACM  New York, NY, USA
Bibliometrics
Downloads (6 Weeks): 4,   Downloads (12 Months): 36,   Citation Count: 9
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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.

 
AH87
W'dliam Aiello and Johan H~tad. Perfect zero-knowledgelanguages can be recognized in two rounds. In Proceedings of the Twenty Eighth AnnuaI Symposium on Foundations of Cornpurer Science, pages 439-448,1987.
 
BGG+88
BMO90
 
Dam94
 
DGOW95
 
DGW94
Ivan Damg~d, Oded Goldreich, and Avi Wigderson. Hashing functions can simplify zero-knowledge protocol design (too). Technical Report RS-94-39, BRiCS, November 1994. See Part 1 of{DGOW95}.
 
DOY97
 
FGM+89
Martin Fiirer, Oded Goldreich, Yishay Mansour, Michael Sipser, and Stathis Zachos. On completeness and soundness in interactive proof systems. In Silvio Micali, editor, Advances in Computing Research, volume 5, pages 429-442. JAC Press, Inc., 1989.
 
For89
Lance Formow. The complexity of perfect zero-knowIedge. In Silvio Mieali, editor, Advances in Computing Research, volume 5, pages 327-343. JAC Press, Inc., 1989.
GG98
 
GK93
Oded Goldreich and Eyal Kushilevitz. A perfect zeroknowledge proof system for a problem equivalent to the discrete logarithm. Journal of C07~tology, 6:97-116,1993.
 
GK96
 
GM84
Shaft Goldwasser and Silvio Mieali. Probabilistic encryption. Journal of Computer and System Sciences, 28(2):270-- 299, 1984.
 
GMR89
GMW91
 
GO94
Oded Goldreich and Yah' Oren. Definitions and properties of zero-knowledge proof systems. Journal of Cr37~tology, 7(1):I-32, Winter 1994.
 
Gol95
Oded Goldreich. Foundations of Coptography (Fragments of a Book). Weizmann Institute of Science, February 1995. Available from http: //~w. eeoc. uni-trier, de/eccc/.
 
GSV98
Oded Goldreich, Amit Sahai, and Salil Vadhan. Honestverifier statistical zero-knowledge equals general stc_tistieal zero-knowledge. Electronic Colloquium on Computational ComplexiU, 1998. htt:p://www.eccc.uni-t:rier/ eccc/.
 
HILL
Johan H~tad, Russell impagUazzo, Leonid Levin, and Michael Luby. Construction of pseudorandom generator from any one-way function. To appear in SICOMP. Fxeliminary versions by Impagliazzo et. al. in 21st STOC (1939) and Hlstad in 22nd STOC (1990).
 
IY87
 
Nao91
Moni Naor. Bit commitment using pseudorandomne.~. Jottrnal of Co~ptology, 4(2):151-158,1991.
Oka96
 
OVY93
 
OW93
Rafail Ostrovsky and Avi Wigderson. One-way functions are, essential for non-trivial zero-knowledge. In Proceedings of the Second Israel Symposium on Theoo' of Computing and Sys. toms, 1993.
 
SV97
 
Yao82
Andrew C. Yao. Theory and application of trapdoor functions, in Proceedings of the 71venty Third Annual Symposlum on Foundations of Computer Science, pages 80-91, 1982.

CITED BY  9

Collaborative Colleagues:
Oded Goldreich: colleagues
Amit Sahai: colleagues
Salil Vadhan: colleagues