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Tight Lower Bound on Linear Authenticated Encryption
Authors: Charanjit S. JutlaAbstract:
We show that any scheme
to encrypt m blocks of size n bits while assuring
apart from using m+k invocations of
random functions (from n bits
to n bits) and vn bits of randomness, is linear in (GF2)^n,
must have k+v at least Omega(log m).
This lower bound is proved in a very general model which rules
out many promising linear modes of operations for encryption
with message integrity.
This lower bound is
tight as linear
schemes to encrypt m blocks while
assuring message integrity by using only m+2+log m invocations
of random permutations.
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