U-Prove

Results: 60



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1Efficient U-Prove Implementation for Anonymous Credentials on Smart Cards Wojciech Mostowski? and Pim Vullers?? Institute for Computing and Information Sciences, Digital Security group, Radboud University Nijmegen, The N

Efficient U-Prove Implementation for Anonymous Credentials on Smart Cards Wojciech Mostowski? and Pim Vullers?? Institute for Computing and Information Sciences, Digital Security group, Radboud University Nijmegen, The N

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Source URL: ceres.hh.se

Language: English - Date: 2015-05-16 14:56:14
    2Attack on U-Prove Revocation Scheme from FC’13 Exploiting the Weakness of the Underlying Accumulator Scheme (Short Paper) ? Lucjan Hanzlik, Kamil Kluczniak, and Mirosław Kutyłowski Faculty of Fundamental Problems of

    Attack on U-Prove Revocation Scheme from FC’13 Exploiting the Weakness of the Underlying Accumulator Scheme (Short Paper) ? Lucjan Hanzlik, Kamil Kluczniak, and Mirosław Kutyłowski Faculty of Fundamental Problems of

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    Source URL: fc14.ifca.ai

    Language: English - Date: 2014-02-15 11:16:03
      3SELF-AVOIDING WALK IS SUB-BALLISTIC HUGO DUMINIL-COPIN AND ALAN HAMMOND Abstract. We prove that self-avoiding walk on Zd is sub-ballistic in any dimension d ≥ 2. That is, writing ||u|| for the Euclidean norm of u ∈ Z

      SELF-AVOIDING WALK IS SUB-BALLISTIC HUGO DUMINIL-COPIN AND ALAN HAMMOND Abstract. We prove that self-avoiding walk on Zd is sub-ballistic in any dimension d ≥ 2. That is, writing ||u|| for the Euclidean norm of u ∈ Z

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      Source URL: www.stats.ox.ac.uk

      Language: English - Date: 2013-03-13 09:28:23
        4ON Lp BOUNDS FOR KAKEYA MAXIMAL FUNCTIONS AND THE MINKOWSKI DIMENSION IN R2 U. KEICH Abstract. We prove that the bound on the Lp norms of the Kakeya type maximal functions studied by Cordoba [2], and by

        ON Lp BOUNDS FOR KAKEYA MAXIMAL FUNCTIONS AND THE MINKOWSKI DIMENSION IN R2 U. KEICH Abstract. We prove that the bound on the Lp norms of the Kakeya type maximal functions studied by Cordoba [2], and by

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        Source URL: www.maths.usyd.edu.au

        Language: English - Date: 2002-12-17 00:26:38
        5Simple machines / Mechanics / Physics / Mechanical engineering / Machines / Kinematics / Mechanical advantage / Lever / Pulley / Fulcrum / Ladle / Rube Goldberg

        Rube Goldberg Worksheet Instructions When Rube Goldberg showed his “self-operating napkin” machine to his friend, he said it would not work. Prove to Rube Goldberg’s friend that the invention will really work by u

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        Source URL: content.teachengineering.org

        Language: English - Date: 2016-04-16 16:51:30
        6UNIFORM SOBOLEV ESTIMATES FOR NON-TRAPPING METRICS COLIN GUILLARMOU AND ANDREW HASSELL Abstract. We prove uniform Sobolev estimates ||u||Lp0 ≤ C||(∆ − α)u||Lp for α ∈ C and p = 2n/(n + 2), p0 = 2n/(n − 2) on

        UNIFORM SOBOLEV ESTIMATES FOR NON-TRAPPING METRICS COLIN GUILLARMOU AND ANDREW HASSELL Abstract. We prove uniform Sobolev estimates ||u||Lp0 ≤ C||(∆ − α)u||Lp for α ∈ C and p = 2n/(n + 2), p0 = 2n/(n − 2) on

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        Source URL: www.math.ens.fr

        Language: English - Date: 2012-05-17 05:40:00
          74. Chains and Contractions: the Proof of Proposition 10.  To prove Proposition 10 we need some facts about particular chains under contractions. Suppose X is an abstract simplicial complex, {u,w} = 77 G S (X), and q is t

          4. Chains and Contractions: the Proof of Proposition 10. To prove Proposition 10 we need some facts about particular chains under contractions. Suppose X is an abstract simplicial complex, {u,w} = 77 G S (X), and q is t

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          Source URL: www.armadillodanceproject.com

          Language: English - Date: 2010-10-22 11:09:45
            8THE POHOZAEV IDENTITY FOR THE FRACTIONAL LAPLACIAN XAVIER ROS-OTON AND JOAQUIM SERRA Abstract. In this paper we prove the Pohozaev identity for the semilinear Dirichlet problem (−∆)s u = f (u) in Ω, u ≡ 0 in Rn \

            THE POHOZAEV IDENTITY FOR THE FRACTIONAL LAPLACIAN XAVIER ROS-OTON AND JOAQUIM SERRA Abstract. In this paper we prove the Pohozaev identity for the semilinear Dirichlet problem (−∆)s u = f (u) in Ω, u ≡ 0 in Rn \

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            Source URL: www.ma.utexas.edu

            Language: English - Date: 2014-08-14 13:37:02
              9t he sin g u l a rit y | specia l rep o rt  Can Machines Be Conscious? Yes—and a new Turing test might prove it By Christof Koch and Giulio Tononi

              t he sin g u l a rit y | specia l rep o rt Can Machines Be Conscious? Yes—and a new Turing test might prove it By Christof Koch and Giulio Tononi

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              Source URL: www.klab.caltech.edu

              Language: English - Date: 2008-06-06 23:35:18