2011 | OriginalPaper | Buchkapitel
Domain Extension for MACs Beyond the Birthday Barrier
verfasst von : Yevgeniy Dodis, John Steinberger
Erschienen in: Advances in Cryptology – EUROCRYPT 2011
Verlag: Springer Berlin Heidelberg
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Given an
n
-bit to
n
-bit MAC (e.g., a fixed key blockcipher) with MAC security
ε
against
q
queries, we design a variable-length MAC achieving MAC security
O
(
εq
,
poly
(
n
)) against queries of total length
qn
. In particular, our construction is the first to break the “birthday barrier” for MAC domain extension from noncompressing primitives, since our security bound is meaningful even for
q
= 2
n
/
poly
(
n
) (assuming
ε
is the best possible
O
(1/2
n
)). In contrast, the previous best construction for MAC domain extension for
n
-bit to
n
-bit primitives, due to Dodis and Steinberger [11], achieved MAC security of
O
(
εq
2
(
log
q
)
2
), which means that
q
cannot cross the “birthday bound” of 2
n
/2
.