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19 December 2018
Arijit Dutta, Saravanan Vijayakumaran
Min Liang
This article defines encrypted gate, which is denoted by $EG[U]:|\alpha\rangle\rightarrow\left((a,b),Enc_{a,b}(U|\alpha\rangle)\right)$. We present a gate-teleportation-based two-party computation scheme for $EG[U]$, where one party gives arbitrary quantum state $|\alpha\rangle$ as input and obtains the encrypted $U$-computing result $Enc_{a,b}(U|\alpha\rangle)$, and the other party obtains the random bits $a,b$. Based on $EG[P^x](x\in\{0,1\})$, we propose a method to remove the $P$-error generated in the homomorphic evaluation of $T/T^\dagger$-gate. Using this method, we design two non-interactive and perfectly secure QHE schemes named \texttt{GT} and \texttt{VGT}. Both of them are $\mathcal{F}$-homomorphic and quasi-compact (the decryption complexity depends on the $T/T^\dagger$-gate complexity).
Assume $\mathcal{F}$-homomorphism, non-interaction and perfect security are necessary property, the quasi-compactness is proved to be bounded by $O(M)$, where $M$ is the total number of $T/T^\dagger$-gates in the evaluated circuit. \texttt{VGT} is proved to be optimal and has $M$-quasi-compactness. According to our QHE schemes, the decryption would be inefficient if the evaluated circuit contains exponential number of $T/T^\dagger$-gates. Thus our schemes are suitable for homomorphic evaluation of any quantum circuit with low $T/T^\dagger$-gate complexity, such as any polynomial-size quantum circuit or any quantum circuit with polynomial number of $T/T^\dagger$-gates.
Jun Xu, Santanu Sarkar, Lei Hu
Nicolas Sendrier, Valentin Vasseur
In particular, QC-MDPC are among the most promising code-based key encapsulation mechanisms (KEM) that are proposed to the NIST call for standardization of quantum safe cryptography (two proposals, BIKE and QC-MDPC KEM).
The first generation of decoding algorithms suffers from a small, but not negligible, decoding failure rate (DFR in the order of $10^{-7}$ to $10^{-10}$). This allows a key recovery attack presented by Guo, Johansson, and Stankovski (GJS attack) at Asiacrypt 2016 which exploits a small correlation between the faulty message patterns and the secret key of the scheme, and limits the usage of the scheme to KEMs using ephemeral public keys. It does not impact the interactive establishment of secure communications (e.g. TLS), but the use of static public keys for asynchronous applications (e.g. email) is rendered dangerous.
Understanding and improving the decoding of QCMDPC is thus of interest for cryptographic applications. In particular, finding parameters for which the failure rate is provably negligible (typically as low as $2^{-64}$ or $2^{-128}$) would allow static keys and increase the applicability of the mentioned cryptosystems.
We study here a simple variant of bit-flipping decoding, which we call step-by-step decoding. It has a higher DFR but its evolution can be modelled by a Markov chain, within the theoretical framework of Julia Chaulet's PhD thesis. We study two other, more efficient, decoders. One is the textbook algorithm. The other is (close to) the BIKE decoder. For all those algorithms we provide simulation results, and, assuming an evolution similar to the step-by-step decoder, we extrapolate the value of the DFR as a function of the block length. This will give an indication of how much the code parameters must be increased to ensure resistance to the GJS attack.
Derek Zhang, Alex Su, Felix Xu, Jiang Chen
Jean-Christophe Deneuville, Philippe Gaborit
Be'er Sheva, Israel, 27 June - 28 June 2019
Submission deadline: 20 February 2019
Notification: 20 March 2019
Bogota, Colombia, 5 June - 7 June 2019
Submission deadline: 30 March 2019
Notification: 30 April 2019
COSIC, KU Leuven
The goal of the research is to develop new methods for efficient MPC, methods to apply MPC to large numbers of parties, methods to build automated tools to support development of applications based on MPC and FHE, as well as innovative new MPC solutions which solve real world problems.
We are looking for applicants who can work on practice inspired theoretical work in MPC, applicants who can work on implementation research in MPC and FHE, applicants with previous experience in programming language research, as well as applicants working in theoretical aspects of the MPC and FHE.
Strong background in mathematics/computer science and/or cryptography.
PhD applicants we would prefer to have experience in C or C++.
For PostDoc researchers experience in theoretical or practical aspects of secure computation is a must.
Please apply as soon as possible (we will not wait until the closing date to make decisions, but will make them as applications come in).
Closing date for applications: 31 May 2019
Contact: Nigel Smart (nigel.smart (at) kuleuven.be)
More information: https://www.esat.kuleuven.be/cosic/wp-content/uploads/2018/12/PhD-PostDoc-positions-in-secure-computation.pdf
18 December 2018
Antonis Michalas
Gustavo Banegas, Paulo S. L. M. Barreto, Brice Odilon Boidje, Pierre-Louis Cayrel, Gilbert Ndollane Dione, Kris Gaj, Cheikh Thiecoumba Gueye, Richard Haeussler, Jean Belo Klamti, Ousmane N'diaye, Duc
Jihye Kim, Jiwon Lee, Hankyung Ko, Donghwan Oh, Semin Han, Kwonho Jeong, Hyunok Oh
Joonsang Baek, Willy Susilo, Jongkil Kim, Yang-Wai Chow
Julian Renner, Sven Puchinger, Antonia Wachter-Zeh
Steven Galbraith, Lorenz Panny, Benjamin Smith, Frederik Vercauteren
Michael Meyer, Fabio Campos, Steffen Reith
NICOLAS BELLEVILLE, DAMIEN COUROUSSÉ, KARINE HEYDEMANN, HENRI-PIERRE CHARLES
Loïc Masure, Cécile Dumas, Emmanuel Prouff
Lauren De Meyer, Victor Arribas, Svetla Nikova, Ventzislav Nikov, Vincent Rijmen
Christof Beierle, Alex Biryukov, Aleksei Udovenko
The motivation for studying those objects comes from the fact that degree-$d$ zero-sum sets of full rank can be used to build linear mappings that preserve special kinds of \emph{nonlinear invariants}, similar to those obtained from orthogonal matrices and exploited by Todo, Leander and Sasaki for breaking the block ciphers Midori, Scream and iScream.