International Association
for Cryptologic Research

Are you an Applied Cryptologist that has a track record in the implementation of products with fundamental cryptology features? Do you have a relevant Master and coding experience in the area of Applied Cryptology? Do you want to design, code and co-invent the next generation of Distributed Systems protocols? At QPQ, we are building the Internet of Economics, a new approach to a compliant and regulated financial systems infrastructure.

What do we give you?
• A stimulating, Socratic intellectual environment.
• Hybrid office approach – we have been a distributed workforce from the start. This role is centred around our European axis, so we expect you to live within +/- 3 hours of CET. We get together a complete team every quarter, so you must be willing to travel and embrace being part of a diverse team drawn from many walks of life and cultures.
• Good salary, travel expense budget and many future opportunities to participate in the company’s growth.
• The mother of all intellectual challenges!

Responsibilities.
• implement and embed in products cryptographic protocols in the privacy space.
• Working with a multi-faceted team of practitioners on a set of blockchain-based privacy protocols interacting with the DeFi space and providing compliance with financial regulations.
• Focus on zero knowledge schemes which provide privacy and compliance.

Requirements.
• MSc or multi-year experience in cryptography or a closely related field.
• Knowledge of modern cryptographic primitives.
• Be able to productize protocols/schemes/algorithms in at least one relevant programming language (C++ or Rust desirable).
• General understanding of full-stack system architecture.
• Have a thorough approach and be committed to high quality output. Have prior research/code already published in the space.
- Excellent communication and collaboration skills.

Closing date for applications:

Contact: opportunities@qpq.io

Are you fascinated by security? Are you willing to take on the challenge of securing the next generation of computer systems and networks? Do you like to work in a team of young researchers? We are seeking a PhD candidate who is interested in interdisciplinary research on side-channel attacks against quantum devices used in quantum networks and beyond.

Closing date for applications:

Contact: Christian Schaffner

More information: https://vacatures.uva.nl/UvA/job/PhD-Position-on-Side-Channel-Attacks-on-Quantum-Devices-Used-in-Quantum-Networks/742058802/

QuSoft, the Dutch research center for quantum software and the Informatics Institute of the University of Amsterdam are currently seeking applications for a tenure-track and a (permanent) assistant professor position in quantum information science. Apply by 1 April 2022.

Full details: https://vacatures.uva.nl/UvA/job/ivi/742510202/
https://vacatures.uva.nl/UvA/job/QuSoft/742509902/

Closing date for applications:

Contact: Christian Schaffner

More information: https://www.qusoft.org/jobs/

Event date: 27 July to 29 July 2022
Submission deadline: 18 March 2022
Notification: 15 April 2022

Event date: 10 August to 12 August 2022
Submission deadline: 25 April 2022
Notification: 15 June 2022

Event date: 17 October to 21 October 2022
Submission deadline: 22 May 2022
Notification: 25 July 2022

Project 1: (A*STAR) Developing Privacy Enhancing Digital Health Data Sharing

Supervision team: Dr M Mustafa (UoM), Dr LC Cordeiro (UoM), Dr Khin Mi Mi Aung (I²R)

Project 2: (A*STAR) Secure Sharing of Dynamic Data via Privacy-Preserving Distributed Learning Framework

Supervision team: Dr M Mustafa (UoM), Dr LC Cordeiro (UoM), Dr Teo Sin Gee (I²R)

Both projects will advance the state-of-the-art machine learning techniques by developing advanced privacy enhancing technologies utilising the properties of differential privacy, secure multiparty computation and homomorphic encryption. They are part of the joint PhD programme between University of Manchester (UoM) and A*STAR institutions in Singapore, e.g., Institute for Infocomm Research (I²R). The successful applicants will be hosted by both organisations: Year 1 & 4 at UoM in the UK and Year 2 & 3 at I²R in Singapore.

Application Deadline: 01 April 2022

How to Apply : To be considered for these project you MUST submit a formal online application form - full details on how to apply can be found on the BBSRC DTP website www.manchester.ac.uk/bbsrcdtpstudentships

International applicant eligibility requirements: We aim to support the most outstanding applicants from outside the UK. Funding will cover tuition fees and stipend only. This scheme is open to both UK and international applicants. However, we are only able to offer a limited number of studentships to applicants outside the UK. Therefore, full studentships will only be awarded to exceptional quality candidates due to the competitive nature of this scheme.

Some restrictions apply to applicants from certain Asian countries. In general, students from Europe, the Americas, Africa, Australia, New Zealand, Korea and Japan are eligible to apply for the programme. Unfortunately, we cannot accept applications from south-east Asian countries such as Singapore, China and Malaysia.

Closing date for applications:

Contact:

For informal enquiries, please contact Dr Mustafa A. Mustafa - mustafa.mustafa[at]manchester.ac.uk

More information: https://www.bmh.manchester.ac.uk/study/research/astar/projects/

The Embedded System Security Group at University Jean Monnet (Saint-Etienne, France) is looking for motivated PhD students. We are looking for candidates to work on the implementation security of post-quantum NIST finalists. This project aims to develop side-channel attacks and fault attacks against unprotected implementations of the candidates and propose tailored countermeasures.

Your tasks:

Research in the field of post-quantum cryptography

Possible teaching to the extent of 4 hours a week

Your profile:

Master's degree in Computer Science, Mathematics, or a related area by the time of appointment.

Interest in the areas of cryptography and IT security.

Fluency in English (written and spoken).

Knowledge of French is not mandatory.

If you are interested, please send an email including your detailed CV to vincent.grosso@univ-st-etienne.fr and pierre.louis.cayrel@univ-st-etienne.fr. Applications will be reviewed continuously until the position is filled.

Closing date for applications:

Contact: Vincent Grosso (vincent.grosso@univ-st-etienne.fr) and Pierre-Louis Cayrel (pierre.louis.cayrel@univ-st-etienne.fr)

The University of Birmingham’s Centre for Cyber Security and Privacy is looking for a research fellow (postdoc) to work on our EPSRC-funded project on the security analysis of post-quantum cryptography algorithms.

Applicants should have a PhD, or be close to completing a PhD, in a relevant subject (crypto, computer algebra, maths, etc.). Prior track record on post-quantum cryptography and/or cryptanalysis is a plus.

Please contact Christophe Petit (C.Petit.1 at bham dot ac dot uk) for informal enquiries. You can apply online until April 3d, 2022.

Closing date for applications:

Contact: Contact: Christophe Petit C.Petit.1 at bham dot ac dot uk https://christophe.petit.web.ulb.be/

More information: https://bham.taleo.net/careersection/external/jobdetail.ftl?job=2200009O&tz=GMT%2B00%3A00&tzname=Europe%2FLondon

Job description. We are looking for a PhD student to join our team as a research intern (during the summer). The internship will take place in the Concrete-Framework team and will mix some research — discovering new cryptographic techniques to compute on encrypted data — and some implementation — working with the developers to implement the research results into Concrete, the open-source cryptographic library in Rust our team is writing and maintaining (https://github.com/zama-ai/concrete). The goal of this internship will be to understand homomorphic encryption, improve the existing techniques and implement the results in Concrete. In particular, for the latter, your main tasks will be to write high performance code in Rust or improve the existing Rust code to make it faster.
We believe this experience will train the candidate both on the research and the implementation side, since he/she/they will work with a team of cryptographers and will implement the results in an open source library that is used by the community.

Preferred experience. He / She / They should:

• already be a PhD student,
• have a solid background in cryptography, possibly with some knowledge in FHE,
• have some development experience, possibly with a background in Rust,
• be passionate about privacy, open source and willing to learn,
• have a problem-solving attitude,
• have good communication skills.

Full remote is possible.

Closing date for applications:

Contact: To know more about the job offer and to apply, visit https://www.welcometothejungle.com/en/companies/zama/jobs/intern-research-and-concrete-lib-summer_paris?q=62533b0c4028334941d506e9b41b0004&o=918987&e=companies_jobs

More information: https://www.welcometothejungle.com/en/companies/zama/jobs/intern-research-and-concrete-lib-summer_paris?q=62533b0c4028334941d506e9b41b0004&o=918987&e=companies_jobs

Job description. The candidate and his/her/their team will be responsible for:

• discovering new cryptographic techniques to compute on encrypted data,
• working with the engineering and product teams to implement his/her/their research into our products,
• design robust tests and benchmarks to validate his/her/their research and its implementation,
• review the latest published research, and inform the team on potential new applications,
• work with the entire team to define the research and product roadmaps,
• publishing papers, filing patents and presenting his/her/their work at academic conferences.

The team. The Concrete Framework division is writing and maintaining several open-source cryptographic libraries and tools dedicated to Fully Homomorphic Encryption (FHE). Those libraries and tools are written with different languages (rust for libraries, cpp for the compiler, python for frontend, etc…) and is targeting several environment (linux/macos/…) and/or hardware (cpu/gpu/…). As example one of those libraries, Concrete-core is used as the backbone of the whole framework. It implements various cryptographic primitives. The codebase uses the Rust programming language as its main language, but it is expected to host hardware-specific code written in other languages in the near future.

Preferred experience. We are looking for different experience profiles for this position, from young researchers (right after the end of the PhD) to more senior ones. He/she/they should:

• have a PhD in cryptography or equivalent,
• have deep knowledge of homomorphic encryption,
• have (optionally) knowledge of LWE hardness and security,
• have (optionally) knowledge of machine learning,
• be passionate about privacy and open source software,
• have good written and oral communication skills.

Full remote is possible, with a willingness to come to Paris quarterly.

Closing date for applications:

Contact: To know more about the job offer and to apply, visit https://www.welcometothejungle.com/en/companies/zama/jobs/senior-researcher-cryptography_paris?q=62533b0c4028334941d506e9b41b0004&o=341359&e=companies_jobs

More information: https://www.welcometothejungle.com/en/companies/zama/jobs/senior-researcher-cryptography_paris?q=62533b0c4028334941d506e9b41b0004&o=341359&e=companies_jobs

The Insight SFI Research Centre for Data Analytics invites applications for a Post-Doctoral Researcher position in the area of Security/Privacy and Data Analytics. The successful candidate will work under the supervision of Dr Paolo Palmieri, Lecturer in Cyber Security, and Prof. Barry O’Sullivan, Professor of Computer Science, in the School of Computer Science & Information Technology, University College Cork, Ireland.

The Post-Doctoral Researcher will work primarily on an industry project with a leading industry partner in the area of privacy and security. The position is initially for an 18-month fixed-term period, and may subsequently lead to other research opportunities with industry/academic partners. Funding for conferences and equipment is available as part of the project.

The ideal applicant holds a PhD in Computer Science or related disciplines and has experience in cyber security and privacy research. He/She has a good track record in relevant conferences and journals and has research experience in one or more of the following research areas: differential privacy, anonymity, re-identification, secure composition and/or cryptography. Previous experience in working with industry partners is an asset.

This position is part of the Science Foundation Ireland newly launched Empower Spoke which is a new €10 million academic and industry research programme, designed to future proof EU data flows and drive innovations in data protection internationally.

Closing date for applications:

Contact: Informal inquiries can be made in confidence to Dr. Paolo Palmieri, at: p.palmieri@cs.ucc.ie

Applications should be submitted through the University portal at https://ore.ucc.ie/ (search for reference number: 054451)

Deadline: March 18, 2022 at 12:00 (noon) Irish time.

More information: http://security.ucc.ie/vacancies.html

First of all we take a thorough look at an error in a paper by Daemen et al. (ToSC 2018) which looks at minimal requirements for tree-based hashing based on multiple primitives, including block ciphers. This reveals that the error is more fundamental than previously shown by Gunsing et al. (ToSC 2020), which is mainly interested in its effect on the security bounds. It turns out that the cause for the error is due to an essential oversight in the interaction between the different oracles used in the indifferentiability proofs. As a matter of fact, this error appeared in multiple earlier indifferentiability papers, including the optimal indifferentiability of the sum of permutations (EUROCRYPT 2018) and the recent ABR+ construction (EUROCRYPT 2021). We discuss in detail how this oversight is caused and how it can be avoided.

We next demonstrate how the negative effects on the security bound of the construction by Daemen et al. can be resolved. Instead of only allowing a truncated output, we generalize the construction to allow for any finalization function and investigate the security of this for five different types of finalization. Our findings, among others, show that the security of the SHA-2 mode does not degrade if the feed-forward is dropped and that the modern BLAKE3 construction is secure in principle but that its use of the extendable output requires its counter used for random access to be public. Finally, we introduce the tree sponge, a generalization of the sequential sponge construction with parallel absorbing and squeezing.

Homomorphic encryption (HE) protects data in-use, but can be computationally expensive. To avoid the costly bootstrapping procedure that refreshes ciphertexts, some works have explored client-aided outsourcing protocols, where the client intermittently refreshes ciphertexts for a server that is performing homomorphic computations. But is this approach secure against malicious servers?

We present a CPA-secure encryption scheme that is completely insecure in this setting. We define a new notion of security, called funcCPA, that we prove is sufficient. Additionally, we show:

- Homomorphic encryption schemes that have a certain type of circuit privacy -- for example, schemes in which ciphertexts can be ``sanitized''-- are funcCPA-secure.

- In particular, assuming certain existing HE schemes are CPA-secure, they are also funcCPA-secure.

- For certain encryption schemes, like Brakerski-Vaikuntanathan, that have a property that we call oblivious secret key extraction, funcCPA-security implies circular security -- i.e., that it is secure to provide an encryption of the secret key in a form usable for bootstrapping (to construct fully homomorphic encryption).

In summary, funcCPA-security lies strictly between CPA-security and CCA2-security (under reasonable assumptions), and has an interesting relationship with circular security, though it is not known to be equivalent.

\textit{Interactive Oracle Proofs} (IOPs) are a new type of proof-system that combines key properties of interactive proofs and PCPs: IOPs enable a verifier to be convinced of the correctness of a statement by interacting with an untrusted prover while reading just a few bits of the messages sent by the prover. IOPs have become very prominent in the design of efficient proof-systems in recent years. In this work we study \textit{succinct IOPs}, which are IOPs in which the communication complexity is polynomial (or even linear) in the original witness. While there are strong impossibility results for the existence of succinct PCPs (i.e., PCPs whose length is polynomial in the witness), it is known that the rich class of NP relations that are decidable in small space have succinct IOPs. In this work we show both new applications, and limitations, for succinct IOPs: \begin{itemize} \item First, using one-way functions, we show how to compile IOPs into zero-knowledge \textit{proofs}, while nearly preserving the proof length. This complements a recent line of work, initiated by Ben~Sasson~\etal{}~(TCC, 2016B), who compile IOPs into super-succinct zero-knowledge \textit{arguments}. Applying the compiler to the state-of-the-art succinct IOPs yields zero-knowledge proofs for bounded-space NP relations, with communication that is nearly equal to the original witness length. This yields the shortest known zero-knowledge proofs from the minimal assumption of one-way functions.

\item Second, we give a barrier for obtaining succinct IOPs for more general NP relations. In particular, we show that if a language has a succinct IOP, then it can be decided in \textit{space} that is proportionate only to the witness length, after a bounded-time probabilistic preprocessing. We use this result to show that under a simple and plausible (but to the best of our knowledge, new) complexity-theoretic conjecture, there is no succinct IOP for CSAT. \end{itemize}

Homomorphic encryption (HE) is being widely used for privacy-preserving computation. Since HE schemes only support polynomial operations, it is prevalent to use polynomial approximations of non-polynomial functions. We cannot monitor the intermediate values during the evaluation; as a consequence, we should utilize polynomial approximations with sufficiently large approximation intervals to prevent the failure of the evaluation. However, the large approximation interval potentially accompanies computational overhead, and it is a serious bottleneck of HE application on real data.

In this work, we introduce domain extension polynomials (DEPs) that extend the domain interval of functions by a factor of $k$ while preserving the feature of the original function on its original domain interval. By repeatedly iterating the domain-extension process with DEPs, we can extend with $O(\log{K})$ multiplications the domain of given function by a factor of $K$ while the feature of the original function is preserved on its original domain interval.

By using DEPs, we can efficiently evaluate in encrypted state a function that converges at infinities. To uniformly approximate the function on $[-R,R]$, our method exploits $O(\log{R})$ multiplications and $O(1)$ memory. This is more efficient than the current best approach, the minimax approximation and Paterson-Stockmeyer algorithm, which uses $O(\sqrt{R})$ multiplications and $O(\sqrt{R})$ memory for the evaluation. As another application of DEPs, we also suggest a method to manage the risky outliers from a wide interval $[-R,R]$ by using $O(\log{R})$ additional multiplications.

As a real-world application, we exploit our uniform approximation of the logistic function on wide intervals to logistic regression. We trained the model on large public datasets in encrypted state using the polynomial approximation of the logistic function on $[-7683,7683]$.

In this paper, we investigate permutation rotation-symmetric (shift-invariant) vectorial Boolean functions on $n$ bits that are liftings from Boolean functions on $k$ bits, for $k\leq n$. These functions generalize the well-known map used in the current Keccak hash function, which is generated via the Boolean function $x_1+x_1x_2+x_3$. We provide some general constructions, and also study the affine equivalence between rotation-symmetric Sboxes and describe the corresponding relationship between the Boolean function they are associated with. In the process, we point out some inaccuracies in the existing literature.

A distribution is k-incompressible, Yao [FOCS ’82], if no efficient compression scheme compresses it to less than k bits. While being a natural measure, its relation to other computational analogs of entropy such as pseudoentropy, Hastad, Impagliazzo, Levin, and Luby [SICOMP 99], and to other cryptographic hardness assumptions, was unclear.

We advance towards a better understating of this notion, showing that a k-incompressible distribution has (k−2) bits of next-block pseudoentropy, a refinement of pseudoentropy introduced by Haitner, Reingold, and Vadhan [SICOMP ’13]. We deduce that a samplable distribution X that is (H(X) + 2)-incompressible, implies the existence of one-way functions.

In this report we investigate how to generate secure elliptic curves over sextic extension of prime fields of size roughly 64 bits to achieve 128-bit security. In particular, we present one of such curves over a 64-bit prime field, which we named Cheetah, and provide its security parameter. This curve is particularly well-suited for zero-knowledge applications such as FRI-based STARK proving systems, as its base prime field has the property of having a large two-adicity, necessary for FFT-related operations and at the same time it is used for elliptic curve-based signatures. We also provide a prototype implementation of this curve in Rust, featuring constant-time arithmetic and no use of the Rust standard library for WebAssembly support.

In this paper, we analyze the hardness of the Matrix Code Equivalence (MCE) problem for matrix codes endowed with the rank metric, and provide the first algorithms for solving it. We do this by making a connection to another well-known equivalence problem from multivariate cryptography - the Isomorphism of Polynomials (IP). We show that MCE is equivalent to the homogeneous version of the Quadratic Maps Linear Equivalence (QMLE) problem. Using the same birthday techniques known for IP, we present an algorithm for MCE running in time $\mathcal{O}^*( q^{\frac{2}{3}(n+m)})$, and an algorithm for MCE with roots, running in time $\mathcal{O}^*(q^{m})$. We verify these algorithms in practice.