Pasquale Malacaria

  1. Algebraic Foundations for Information Theoretical, Probabilistic and Guessability measures of Information Flow.

    Authors: Pasquale Malacaria
    Subjects: Information Theory
    Abstract

    Several mathematical ideas have been investigated for Quantitative
    Information Flow. Information theory, probability, guessability are the main
    ideas in most proposals. They aim to quantify how much information is leaked,
    how likely is to guess the secret and how long does it take to guess the secret
    respectively.

  2. Quantifying Information Leak Vulnerabilities.

    Authors: Pasquale Malacaria, Jonathan Heusser
    Subjects: Cryptography and Security
    Abstract

    Leakage of confidential information represents a serious security risk.
    Despite a number of novel, theoretical advances, it has been unclear if and how
    quantitative approaches to measuring leakage of confidential information could
    be applied to substantial, real-world programs. This is mostly due to the high
    complexity of computing precise leakage quantities. In this paper, we introduce
    a technique which makes it possible to decide if a program conforms to a
    quantitative policy which scales to large state-spaces with the help of bounded
    model checking.

  3. Studying Maximum Information Leakage Using Karush-Kuhn-Tucker Conditions.

    Authors: Han Chen, Pasquale Malacaria
    Subjects: Cryptography and Security
    Abstract

    When studying the information leakage in programs or protocols, a natural
    question arises: "what is the worst case scenario?". This problem of
    identifying the maximal leakage can be seen as a channel capacity problem in
    the information theoretical sense. In this paper, by combining two powerful
    theories: Information Theory and Karush-Kuhn-Tucker conditions, we demonstrate
    a very general solution to the channel capacity problem.

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