International Association
for Cryptologic Research

Who We Are The Cryptography Research Center (CRC) brings together theoretical and applied cryptographers to contribute to the proliferation of this ever-evolving ecosystem. Our world-class cryptography experts collaborate with key industry players to offer advanced solutions to address the threats faced by today’s digital societies. CRC is part of the Technology Innovation Institute (TII), a global scientific research center attracting the world’s foremost scientists and researchers. TII leads worldwide advances in artificial intelligence, autonomous robotics, quantum computing, cryptography and quantum communications, directed energy, secure communication, smart devices, advanced materials, and propulsion and space technologies, and biotechnology fields. What We Do We design, analyze, and implement cryptographic algorithms and protocols using in-depth technical expertise that encompasses fundamental classical and post-quantum cryptography research, applied cryptography engineering, and research on theoretical and practical cryptanalytic techniques. Responsibilities Participate in security evaluations of in-house and 3rd-party developed products Conduct R&D activities in the areas of vulnerability research, hardware security, side-channel analysis, and fault injection attacks Required skills BSc/MSc in Computer Engineering, Electrical Engineering, or related Significant hands-on experience performing side-channel analysis and/or fault injection attacks on real-world devices Good understanding of system-level security building blocks (e.g., TEE, secure boot, OTP fuses, secure elements) Familiarity with the most common countermeasures found on modern secure chips (e.g., shields, sensors, codes, masking) Experience with C/C++ and Python Nice to have skills PhD degree in hardware security or related Proven experience in security research (e.g., papers, CVEs)

Closing date for applications:

Contact: mohammed.hannan@tii.ae

A Ph.D. position is available in the Cryptology and Data Security research group at the Institute of Computer Science, University of Bern, led by Christian Cachin.

Our research addresses all aspects of security in distributed systems, especially cryptographic protocols, consistency, consensus, and cloud-computing security. We are particularly interested in blockchains, distributed ledger technology, cryptocurrencies, and their security and economics. To learn more about our research topics, please explore https://crypto.unibe.ch. We are part of IC3: The Initiative for Cryptocurrencies and Contracts (http://www.initc3.org>).

Candidates should have a strong background in computer science and its mathematical foundations. They should like conceptual, rigorous thinking for working theoretically. Demonstrated expertise in cryptography, distributed computing, or blockchain technology is a plus. Applicants must hold a master degree in the relevant research fields.

Positions are available for starting in Spring 2024 and come with a competitive salary. The selection process runs until suitable candidates have been found. The University of Bern conducts excellent research and lives up its vision that "Knowledge generates value". The city of Bern lies in the center of Switzerland and offers some of the highest quality of life worldwide.

If you are interested, please apply be sending email with **one single PDF file** and **subject line** set to **Application for Ph.D.**, addressed directly to Prof. Christian Cachin at **crypto.inf (at) unibe.ch.**.

Since we receive many applications, we encourage you to include material that explains your interests, demonstrates your strengths, and sets you apart from others.

Closing date for applications:

Contact: Christian Cachin, https://crypto.unibe.ch/cc/

More information: https://crypto.unibe.ch/jobs/

In this article, we examine Differential Fault Attacks (DFA) targeting two stream ciphers, FLIP and FiLIP. We explore the fault model where an adversary flips a single bit of the key at an unknown position. Our analysis involves establishing complexity bounds for these attacks, contingent upon the cryptographic parameters of the Boolean functions employed as filters and the key size. Initially, we demonstrate how the concept of sensitivity enables the detection of the fault position using only a few keystream bits. This represents an enhancement over previous DFA methodologies applied to these ciphers. Subsequently, we leverage the properties of the filter's derivatives to execute attacks. This approach is universally applicable to any filter, and we delineate specific attack strategies for the two function families previously implemented in these ciphers.

Post-quantum digital signature schemes have recently received increased attention due to the NIST standardization project for additional signatures. MPC-in-the-Head and VOLE-in-the-Head are general techniques for constructing such signatures from zero-knowledge proof systems. A common theme between the two is an all-but-one vector commitment scheme which internally uses GGM trees. This primitive is responsible for a significant part of the computational time during signing and verification.

A more efficient technique for constructing GGM trees is the half-tree technique, introduced by Guo et al. (Eurocrypt 2023). Our work builds an all-but-one vector commitment scheme from the half-tree technique, and further generalizes it to an all-but-\(\tau\) vector commitment scheme. Crucially, our work avoids the use of the random oracle assumption in an important step, which means our binding proof is non-trivial and instead relies on the random permutation oracle. Since this oracle can be instantiated using fixed-key AES which has hardware support, we achieve faster signing and verification times.

We integrate our vector commitment scheme into FAEST (faest.info), a round one candidate in the NIST standardization process, and demonstrates its performance with a prototype implementation. For \(\lambda = 128\), our experimental results show a nearly \(3.5\)-fold improvement in signing and verification times.

SNOVA is a multivariate signature scheme submitted to the ad- ditional NIST PQC standardization project started in 2022. SNOVA is con- structed by incorporating the structure of the matrix ring over a finite field into the UOV signature scheme, and the core part of its public key is the UOV public key whose coefficients consist of matrices. As a result, SNOVA dramatically reduces the public key size compared to UOV. In this paper, we recall the construction of SNOVA, and reconsider its security analysis. In particular, we investigate key recovery attacks applied to the core part of the public key of SNOVA in detail. Due to our analysis, we show that some pa- rameters of SNOVA submitted in the additional NIST PQC standardization do not satisfy the claimed security levels.

The remarkable performance capabilities of AI accelerators offer promising opportunities for accelerating cryptographic algorithms, particularly in the context of lattice-based cryptography. However, current approaches to leveraging AI accelerators often remain at a rudimentary level of implementation, overlooking the intricate internal mechanisms of these devices. Consequently, a significant number of computational resources is underutilized.

In this paper, we present a comprehensive exploration of NVIDIA Tensor Cores and introduce a novel framework tailored specifically for Kyber. Firstly, we propose two innovative approaches that efficiently break down Kyber's NTT into iterative matrix multiplications, resulting in approximately a 75% reduction in costs compared to the state-of-the-art scanning-based methods.Secondly, by reversing the internal mechanisms, we precisely manipulate the internal resources of Tensor Cores using assembly-level code instead of inefficient standard interfaces, eliminating memory accesses and redundant function calls. Finally, building upon our highly optimized NTT, we provide a complete implementation for all parameter sets of Kyber. Our implementation surpasses the state-of-the-art Tensor Core based work, achieving remarkable speed-ups of 1.93x, 1.65x, 1.22x and 3.55x for polyvec_ntt, KeyGen, Enc and Dec in Kyber-1024, respectively. Even when considering execution latency, our throughput-oriented full Kyber implementation maintains an acceptable execution latency. For instance, the execution latency ranges from 1.02 to 5.68 milliseconds for Kyber-1024 on R3080 when achieving the peak throughput.

Dual-receiver encryption (DRE) is a special form of public key encryption (PKE) that allows a sender to encrypt a message for two recipients. Without further properties, the difference between DRE and PKE is only syntactical. One such important property is soundness, which requires that no ciphertext can be constructed such that the recipients decrypt to different plaintexts. Many applications rely on this property in order to realize more complex protocols or primitives. In addition, many of these applications explicitly avoid the usage of the random oracle, which poses an additional requirement on a DRE construction. We show that all of the IND-CCA2 secure standard model DRE constructions based on post-quantum assumptions fall short of augmenting the constructions with soundness and describe attacks thereon. We then give an overview over all applications of IND-CCA2 secure DRE, group them into generic (i. e., applications using DRE as black-box) and non-generic applications and demonstrate that all generic ones require either soundness or public verifiability. Conclusively, we identify the gap of sound and IND-CCA2 secure DRE constructions based on post-quantum assumptions in the standard Model. In order to fill this gap we provide two IND-CCA2 secure DRE constructions based on the standard post-quantum assumptions, Normal Form Learning With Errors (NLWE) and Learning Parity with Noise (LPN).

In this work, we propose two novel succinct one-out-of-many proofs from coding theory, which can be seen as extensions of the Stern's framework and Veron's framework from proving knowledge of a preimage to proving knowledge of a preimage for one element in a set, respectively. The size of each proof is short and scales better with the size of the public set than the code-based accumulator in \cite{nguyen2019new}. Based on our new constructions, we further present a logarithmic-size ring signature scheme and a logarithmic-size group signature scheme. Our schemes feature a short signature size, especially our group signature. To our best knowledge, it is the most compact code-based group signature scheme so far. At 128-bit security level, our group signature size is about 144 KB for a group with $2^{20}$ members while the group signature size of the previously most compact code-based group signature constructed by the above accumulator exceeds 3200 KB.

We introduce $\mathsf{ChalametPIR}$: a single-server Private Information Retrieval (PIR) scheme supporting fast, low-bandwidth keyword queries, with a conceptually very simple design. In particular, we develop a generic framework for converting PIR schemes for index queries over flat arrays (based on the Learning With Errors problem) into keyword PIR. This involves representing a key-value map using any probabilistic filter that permits reconstruction of elements from inclusion queries (e.g. Cuckoo filters). In particular, we make use of recently developed Binary Fuse filters to construct $\mathsf{ChalametPIR}$, with minimal efficiency blow-up compared with state-of-the-art index-based schemes (all costs bounded by a factor of \(\leq 1.08\)). Furthermore, we show that $\mathsf{ChalametPIR}$ achieves runtimes and financial costs that are factors of between \(6\times\)-\(11\times\) and \(3.75\times\)-\(11.4\times\) more efficient, respectively, than state-of-the-art keyword PIR approaches, for varying database configurations. Bandwidth costs are additionally reduced or remain competitive, depending on the configuration. Finally, we believe that our application of Binary Fuse filters in the cryptography setting may bring immediate independent value towards developing efficient variants of other related primitives that benefit from using such filters.

The paper presents a short survey of the History of Multivariate Cryptography together with the usage of old broken multivariate digital signatures in the new protocol based cryptosystems constructed in terms of Noncommutative Cryptography. The general schemes of New cryptosystems is a combinations of Eulerian maps and quadratic maps with their trapdoor accelerators, which are pieces of information such than the knowledge of them allow to compute the reimages in a polynomial time. These schemes are illustrated by historical examples of Imai – Matsumoto multivariate digital signatures schemes and Unbalanced Oil and Vinegar Cryptosystems.

Federated Learning (FL) is a data-minimization approach enabling collaborative model training across diverse clients with local data, avoiding direct data exchange. However, state-of-the-art FL solutions to identify fraudulent financial transactions exhibit a subset of the following limitations. They (1) lack a formal security definition and proof, (2) assume prior freezing of suspicious customers’ accounts by financial institutions (limiting the solutions’ adoption), (3) scale poorly, involving either $O(n^2)$ computationally expensive modular exponentiation (where $n$ is the total number of financial institutions) or highly inefficient fully homomorphic encryption, (4) assume the parties have already completed the identity alignment phase, hence excluding it from the implementation, performance evaluation, and security analysis, and (5) struggle to resist clients’ dropouts. This work introduces Starlit, a novel scalable privacy-preserving FL mechanism that overcomes these limitations. It has various applications, such as enhancing financial fraud detection, mitigating terrorism, and enhancing digital health. We implemented Starlit and conducted a thorough performance analysis using synthetic data from a key player in global financial transactions. The evaluation indicates Starlit’s scalability, efficiency, and accuracy.

Event date: 21 January to 19 July 2024
Submission deadline: 10 February 2024
Notification: 15 March 2024

Event date: 28 August to 30 August 2024
Submission deadline: 7 February 2024
Notification: 20 March 2024

Event date: 11 September to 13 September 2024
Submission deadline: 24 April 2024
Notification: 24 June 2024

In the current paper we investigate the possibility of designing secure two-party signature scheme with the same verification algorithm as in the Russian standardized scheme (GOST scheme). We solve this problem in two parts. The first part is a (fruitless) search for an appropriate scheme in the literature. It turned out that all existing schemes are insecure in the strong security models. The second part is a synthesis of new signature scheme and ends fruitfully. We synthesize a new two-party GOST signature scheme, additionally using the commitment scheme, guided by the features of the GOST signature scheme, as well as the known attacks on existing schemes. We prove that this scheme is secure in a bijective random oracle model in the case when one of the parties is malicious under the assumption that the classical GOST scheme is unforgeable in a bijective random oracle model and the commitment scheme is modelled as a random oracle.

PERK is a digital signature scheme submitted to the recent NIST Post-Quantum Cryptography Standardization Process for Additional Digital Signature Schemes. For NIST security level I, PERK features sizes ranging from 6kB to 8.5kB, encompassing both the signature and public key, depending on the parameter set. Given its inherent characteristics, PERK's signing and verification algorithms involve the computation of numerous large objects, resulting in substantial stack-memory consumption ranging from 300kB to 1.5MB for NIST security level I and from 1.1MB to 5.7MB for NIST security level V. In this paper, we present a memory-versus-performance trade-off strategy that significantly reduces PERK's memory consumption to a maximum of approximately 82kB for any security level, enabling PERK to be executed on resource-constrained devices. Additionally, we explore various optimizations tailored to the Cortex M4 and introduce the first implementation of PERK designed for this platform.

Quantstamp is looking for an applied cryptographer. Quantstamp often deals with a wide range of cryptographic problems, including reviewing implementations and tackling new theoretical problems using cryptography. For example, Quantstamp regularly receives requests to review code bases which either invoke or implement (custom) cryptography, as part of an audit.

Zero knowledge applications are becoming more common across all ecosystems, and this kind of math will also soon be the basis of several scaling solutions - in particular, zero knowledge rollups. These applications often use a zero-knowledge Succinct Non-interactive Argument of Knowledge (zk-SNARK) proof system, or a zero-knowledge Succinct Transparent Argument of Knowledge (zk-STARK) proof system.

Your work will involve doing research about various cryptographic protocols. Some protocols of interest will be those found in the code of our audit clients, others will be protocols of interest for future audits. In particular, in anticipation of audits of, or for, zero-knowledge rollup systems, you’ll be asked to understand various zero-knowledge proof systems. There are a lot of those - we don’t expect mastery in all of them, but mastery of at least one would be ideal.

Required

Mastery of at least one zk-SNARK/zk-STARK proof system, or a strong enough technical background to understand one (and this should have some direct connection to cryptography)

Ability to code and develop software. You should have experience with at least one major language, like Python, Java, or C; the exact language is not too important. You should be familiar with versioning software (specifically, GitHub), testing, and a familiarity with algorithms and data structures.

Ability to read and interpret academic papers

Ability to communicate ideas

Partial availability (2-6h) during EST work hours

Familiarity with existing ZK Rollup designs and multiple ZK proof systems

Knowledge of software development in Solidity, including testing and various development frameworks like Hardhat

Familiarity with blockchain ecosystems, particularly Ethereum

Familiarity with Circom

Closing date for applications:

Contact: See the link below for more information and to apply: https://jobs.ashbyhq.com/quantstamp/6ae4fc70-98bb-42e1-9f24-c40e7af441cc

More information: https://quantstamp.com/careers

The Faculty of Mathematics, Informatics and Mechanics of the University of Warsaw (MIM UW) invites applications for the positions of Assistant Professor (“adiunkt” in Polish) in Computer Science, starting on 1st October 2024 or 1st February 2025.

MIM UW is one of the leading computer science faculties in Europe. It is known for talented students (e.g., two wins and multiple top tens in the International Collegiate Programming Contest) and strong research teams, especially in algorithms, logic and automata, and computational biology. There is also a growing number of successful smaller groups in diverse areas including cryptography, distributed systems, game theory, and machine learning. There are seven ERC grants in computer science running at MIM UW at the moment.

In the current call, the following positions are offered:

1. S. Eilenberg Assistant Professor (reduced teaching load and increased salary),
2. Assistant Professor,
3. Assistant Professor in the teaching group (increased teaching, no research required).

Deadline for applications: 12th February, 2024.

Closing date for applications:

Contact: For further information about the procedure, requirements, conditions, etc., please contact Prof. Lukasz Kowalik (kowalik@mimuw.edu.pl) or Prof. Filip Murlak (fmurlak@mimuw.edu.pl).

More information: https://jobs.uw.edu.pl/en-gb/offer/WMIM_2024/field/ADIUNKT/

Homomorphic encryption (HE) is in the spotlight as a solution for privacy-related issues in various real-world scenarios. However, the limited types of operations supported by each HE scheme have been a major drawback in applications. While HE schemes based on learning-with-error (LWE) problem provide efficient lookup table (LUT) evaluation in terms of latency, they have downsides in arithmetic operations and low throughput compared to HE schemes based on ring LWE (RLWE) problem. The use of HE on circuits containing LUT has been partly limited if they contain arithmetic operations or their computational width is large.

In this paper, we propose homomorphic algorithms for batched queries on LUTs by using RLWE-based HE schemes. To look up encrypted LUTs of size $n$ on encrypted queries, our algorithms use $O(\log{n})$ homomorphic comparisons and $O(n)$ multiplications. For unencrypted LUTs, our algorithms use $O(\log{n})$ comparisons, $O(\sqrt{n})$ ciphertext multiplications, and $O(n)$ scalar multiplications.

We provide a proof-of-concept implementation based on CKKS scheme (Asiacrypt 2017). The amortized running time for an encrypted (Resp. unencrypted) LUT of size $512$ is $0.041$ (Resp. $0.025$) seconds. Our implementation reported roughly $2.4$-$6.0$x higher throughput than the current implementation of LWE-based schemes, with more flexibility on the structure of the LUTs.

Gröbner bases are nowadays central tools for solving various problems in commutative algebra and algebraic geometry. A typical use of Gröbner bases is the multivariate polynomial system solving, which enables us to construct algebraic attacks against post-quantum cryptographic protocols. Therefore, the determination of the complexity of computing Gröbner bases is very important both in theory and in practice: One of the most important cases is the case where input polynomials compose an (overdetermined) affine semi-regular sequence. The first part of this paper aims to present a survey on the Gröbner basis computation and its complexity. In the second part, we shall give an explicit formula on the (truncated) Hilbert-Poincaré series associated to the homogenization of an affine semi-regular sequence. Based on the formula, we also study (reduced) Gröbner bases of the ideals generated by an affine semi-regular sequence and its homogenization. Some of our results are considered to give mathematically rigorous proofs of the correctness of methods for computing Gröbner bases of the ideal generated by an affine semi-regular sequence.