IACR News
If you have a news item you wish to distribute, they should be sent to the communications secretary. See also the events database for conference announcements.
Here you can see all recent updates to the IACR webpage. These updates are also available:
03 January 2020
Wulu Li, Lei Chen, Xin Lai, Xiao Zhang, Jiajun Xin
Qichun Wang
02 January 2020
Beer Sheva, Israel, 24 May - 26 May 2020
Manoj Gyawali, Daniele Di Tullio
University of Birmingham
Closing date for applications:
Contact: Kate Campbell, k.campbell.1@bham.ac.uk
More information: http://www.download.bham.ac.uk/vacancies/jd/95549.pdf
Norwegian University of Science and Technology (NTNU), Trondheim, Norway
An opportunity has arisen for a 3-year postdoctoral researcher to be appointed as soon as possible. The candidate will be concerned with design and analysis of different cryptographic primitives and protocols. Examples may include lightweight identification and authentication protocols, key management protocols providing long-term security, incremental cryptographic primitives, and quantum-secure protocols based on different post-quantum primitives. Technique of formal analysis, including reductionist security and suitable symbolic analysis methods, may be used.
The candidate will work on a project entitled "Lightweight Cryptography for Future Smart Networks" funded by the Norwegian Research Council. The project will develop new primitives and protocols for lightweight cryptography fitting the needs of the two critical and strongly related future network architectures, IoT and 5G.
Postdoctoral candidates are normally remunerated from NOK 515 200 before tax per year. Completion of a doctoral degree in cryptology or network security is required.
Applicants should send an expression of interest to Colin Boyd together with a recent CV.
Closing date for applications:
Contact: Prof Colin Boyd
Cryptanalysis Taskforce @ Nanyang Technological University, Singapore
- tool aided cryptanalysis, such as MILP, CP, STP, and SAT
- machine learning aided cryptanalysis and designs
- privacy-preserving friendly symmetric-key designs
- quantum cryptanalysis
- cryptanalysis against SHA-3 and AES
Closing date for applications:
Contact: Asst Prof. Jian Guo, guojian@ntu.edu.sg
More information: http://team.crypto.sg
Spanish National Research Council (CSIC -Consejo Superior de Investigaciones Científicas)
Closing date for applications:
Contact: David Arroyo Guardeño, email: david.arroyo (at) csic.es
More information: http://www.ciencia.gob.es/portal/site/MICINN/menuitem.791459a43fdf738d70fd325001432ea0/?vgnextoid=909662ecfa1de610VgnVCM
Marc Beunardeau, Fatima-Ezzhara El Orche, Diana Maimut, David Naccache, Peter B. Roenne, Peter Y.A. Ryan
31 December 2019
30 December 2019
Rajeev Anand Sahu, Agnese Gini, Ankan Pal
Joon-Woo Lee, Young-Sik Kim, Jong-Seon No
Chang-Bin Wang, Shu-Mei Hsu, Hsiang Chang, Jue-Sam Chou
Ashwin Jha, Mridul Nandi
Alex Ozdemir, Riad S. Wahby, Dan Boneh
In this work, we use a combination of existing and novel techniques to implement an RSA accumulator inside of a SNARK, and use it as a replacement for a Merkle tree. We specifically optimize the accumulator for compatibility with SNARKs. Our experiments show that the resulting system can dramatically reduce costs compared to existing approaches that use Merkle trees for committing to the current state. These results apply broadly to any system that needs to offload batches of state updates to an untrusted server.
Kwang Ho Kim, Junyop Choe, Sihem Mesnager
Subsequently, in \cite{Bluher2004,HK2008,HK2010,BTT2014,Bluher2016,KM2019,CMPZ2019,MS2019}, the $\GF{Q}$-zeros of $P_a(X)$ have been studied: in \cite{Bluher2004} it was shown that the possible values of the number of the zeros that $P_a(X)$ has in $\GF{Q}$ is $0$, $1$, $2$ or $p^{\gcd(n, k)}+1$. Some criteria for the number of the $\GF{Q}$-zeros of $P_a(x)$ were found in \cite{HK2008,HK2010,BTT2014,KM2019,MS2019}. However, while the ultimate goal is to identify all the $\GF{Q}$-zeros, even in the case $p=2$, it was solved only under the condition $\gcd(n, k)=1$ \cite{KM2019}.
We discuss this equation without any restriction on $p$ and $\gcd(n,k)$. New criteria for the number of the $\GF{Q}$-zeros of $P_a(x)$ are proved. For the cases of one or two $\GF{Q}$-zeros, we provide explicit expressions for these rational zeros in terms of $a$. For the case of $p^{\gcd(n, k)}+1$ rational zeros, we provide a parametrization of such $a$'s and express the $p^{\gcd(n, k)}+1$ rational zeros by using that parametrization.