Security with Noisy Data - On Private Biometrics, Secure Key by Jacques Janssen, Raimondo Manca

By Jacques Janssen, Raimondo Manca

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By Jacques Janssen, Raimondo Manca

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Extra resources for Security with Noisy Data - On Private Biometrics, Secure Key Storage and Anti-Counterfeiting

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D. (independent and identically distributed) assumption, one can study asymptotic quantities such as key rates. 4. An asymptotic protocol Π is a sequence of pairs (Πk , τk ) where, for any k ∈ N, Πk is a protocol and τk ∈ N. The rate of Π is defined by rate(Π) := lim k→∞ k . 5. , limk→∞ εk = 0) such that, for any k ∈ N, Π k ×k R×τk −→ . εk S See below for examples of asymptotic protocols. 6. Let Π = {(Πk , τk )}k∈N and Π ′ = {(Πk′ , τk′ )}k∈N be asymp¯ := Π ′ ◦ Π is then defined by the protocol totic protocols.

2). Let E be an event with Pr[E] = 1 − ε such that Hmax (EX|Y ) = Hεmax (X|Y ). 5) Let Y be the range of the random variable Y . 7, there exists a function dF from U × Y to X such that, for any y ∈ Y, Pr E ∧ (dF (F (X), Y ) = X) Y = y ≤ |{x ∈ X : PEXY (x, y) > 0}| |U| = 2Hmax (EX|Y )−ℓ . Moreover, we have Pr dF (F (X), Y ) = X ≤ Pr E ∧ (dF (F (X), Y ) = X) + (1 − Pr[E]) ≤ max Pr E ∧ (dF (F (X), Y ) = X) Y = y + ε. 5) concludes the proof. 5 Privacy Amplification Privacy amplification is the art of shrinking a partially secure string S to a highly secret string S ′ by public discussion.

Finally, we mention a result showing that an arbitrarily large gap can separate the secrecy required for constructing the distribution from the amount of extractable secrecy. 42 U. Maurer et al. Information of Formation Instead of transforming weakly correlated and partially secure data into a secure key, one could also do the opposite [233]. 10. The information of formation (also called key cost) of a tripartite probability distribution PXY Z is defined by Form Iform (PXY Z ) := rate(SK1 × AuthA→B =⇒ Source(PXY Z ))−1 .

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