(Enter summary)
Abstract: We consider the task of transforming a weak
one-way function (which may be easily inverted
on all but a polynomial fraction of the
range) into a strong one-way function (which
can be easily inverted only on a negligible
fraction of the range). The previous known
transformation [Yao 82] does not preserve the
security (i.e., the running-time of the inverting
algorithm) within any polynomial. Its resulting
function F (x) applies the weak oneway
function to many small (of length jxj
"
,
" ! 1)... (Update)
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BibTeX entry: (Update)
O. Goldreich, R. Impagliazzo, L. Levin, R. Venkatesan and D. Zuckerman, "Security Preserving Amplification of Hardness", 31st FOCS, 1990, pp. 318--326. http://citeseer.comp.nus.edu.sg/19560.html More
@misc{ goldreich90security,
author = "O. Goldreich and R. Impagliazzo and L. Levin and R. Venkatesan and D. Zuckerman",
title = "Security Preserving Amplification of Hardness",
text = "O. Goldreich, R. Impagliazzo, L. Levin, R. Venkatesan and D. Zuckerman,
Security Preserving Amplification of Hardness, 31st FOCS, 1990, pp. 318--326.",
year = "1990",
url = "citeseer.comp.nus.edu.sg/19560.html" }
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