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We introduce a general framework encompassing the main hard problems emerging in lattice-based cryptography, which naturally includes the recently proposed Mersenne prime cryptosystem, but also code-b...
Cramer and Damgård were the first to propose a constant-rounds protocol for securely solving a linear system of unknown rank over a finite field in multiparty computation (MPC). For mm linear equ...
We show how to build a binary matrix from the MRHS representation of a symmetric-key cipher. The matrix contains the cipher represented as an equation system and can be used to assess a cipher's resis...
The focus of this paper is a systematic study of differential privacy on streaming data using sketchbased algorithms. Previous works, like Dwork et al. (ICS 2010, STOC 2010), explored random sampling...
In this article, we propose a method to perform linear algebra on a matrix with nearly sparse properties. More precisely, although we require the main part of the matrix to be sparse, we allow some ...
We consider secure delegation of linear algebra computation, wherein a client, \emph{privately} and \emph{verifiably}, outsources tasks such as matrix multiplication, matrix inversion, computing the r...
We consider secure delegation of linear algebra computation, wherein a client, \emph{privately} and \emph{verifiably}, outsources tasks such as matrix multiplication, matrix inversion, computing the r...
We consider secure delegation of linear algebra computation, wherein a client, \emph{privately} and \emph{verifiably}, outsources tasks such as matrix multiplication, matrix inversion, computing the r...
A Zero-knowledge protocol provides provably secure entity authentication based on a hard computational problem. Among many schemes proposed since 1984, the most practical rely on factoring and discr...
The purpose of this paper is to calculate the running time of dense boolean matrix operations, as used in stream cipher cryptanalysis and integer factorization. Several variations of Gaussian Elimin...

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