International Association
for Cryptologic Research

We present HAETAE(Hyperball bimodAl modulE rejecTion signAture schemE), a new lattice-based signature scheme, which we submitted to the Korean Post-Quantum Cryptography Competition for standardization. Like the NIST-selected Dilithium signature scheme, HAETAE is based on the Fiat-Shamir with Aborts paradigm,but our design choices target an improved complexity/compactness compromise that is highly relevant for many space-limited application scenarios. We primarily focus on reducing signature and verification key sizes so that signatures fit into one TCP or UDP datagram while preserving a high level of security against a variety of attacks. As a result, our scheme has signature and verification key sizes up to 40% and 25% smaller, respectively, compared than Dilithium. Moreover, we describe how to efficiently protect HAETAE against implementation attacks such as side-channel analysis, making it an attractive candidate for use in IoT and other embedded systems.

In the last decade, zero-knowledge proof of knowledge protocols have been extensively studied to achieve active security of various cryptographic protocols. However, the existing solutions simply seek zero-knowledge for both message and randomness, which is an overkill in many applications since protocols may remain secure even if some information about randomness is leaked to the adversary.

We develop this idea to improve the state-of-the-art proof of knowledge protocols for RLWE-based public-key encryption and BDLOP commitment schemes. In a nutshell, we present new proof of knowledge protocols without using noise flooding or rejection sampling which are provably secure under a computational hardness assumption, called Hint-MLWE. We also show an efficient reduction from Hint-MLWE to the standard MLWE assumption.

Our approach enjoys the best of two worlds because it has no computational overhead from repetition (abort) and achieves a polynomial overhead between the honest and proven languages. We prove this claim by demonstrating concrete parameters and compare with previous results. Finally, we explain how our idea can be further applied to other proof of knowledge providing advanced functionality.

This paper introduces CLAASP, a Cryptographic Library for the Automated Analysis of Symmetric Primitives. The library is designed to be modular, extendable, easy to use, generic, efficient and \emph{fully} automated. It is an extensive toolbox gathering state-of-the-art techniques aimed at simplifying the manual tasks of symmetric primitive designers and analysts. CLAASP is built on top of Sagemath and is open-source under the GPLv3 license. The central input of CLAASP is the description of a cryptographic primitive as a list of connected components in the form of a directed acyclic graph. From this representation, the library can automatically: (1) generate the Python or C code of the primitive evaluation function, (2) execute a wide range of statistical and avalanche tests on the primitive, (3) generate SAT, SMT, CP and MILP models to search, for example, differential and linear trails, (4) measure algebraic properties of the primitive, (5) test neural-based distinguishers. In this work, we also present a comprehensive survey and comparison of other software libraries aiming at similar goals as CLAASP.

The graphs ${\cal G}_F=\{(x,F(x)); x\in \mathbb{F}_2^n\}$ of those $(n,n)$-functions $F:\mathbb{F}_2^n\mapsto \mathbb{F}_2^n$ that are almost perfect nonlinear (in brief, APN; an important notion in symmetric cryptography) are, equivalently to their original definition by K. Nyberg, those Sidon sets (an important notion in combinatorics) $S$ in $({\Bbb F}_2^n\times {\Bbb F}_2^n,+)$ such that, for every $x\in {\Bbb F}_2^n$, there exists a unique $y\in {\Bbb F}_2^n$ such that $(x,y)\in S$. Any subset of a Sidon set being a Sidon set, an important question is to determine which Sidon sets are maximal relatively to the order of inclusion. In this paper, we study whether the graphs of APN functions are maximal (that is, optimal) Sidon sets. We show that this question is related to the problem of the existence / non-existence of pairs of APN functions lying at distance 1 from each others, and to the related problem of the existence of APN functions of algebraic degree $n$. We revisit the conjectures that have been made on these latter problems.

We provide a generic, efficient accumulation (or folding) scheme for any $(2k-1)$-move special sound protocol with a verifier that checks $\ell$ degree-$d$ equations. The accumulation verifier only performs $k+d-1$ elliptic curve multiplications and $k+1$ field operations. Alternatively the accumulation verifier performs just $k$ EC multiplications at the cost of $O(\log\ell)$ additional hashes. Using the compiler from BCLMS21 (Crypto 21), this enables building efficient IVC schemes where the recursive circuit only depends on the number of rounds and the verifier degree of the underlying special-sound protocol but not the proof size or the verifier time. We use our generic accumulation compiler to build ProtoStar. ProtoStar is a non-uniform IVC scheme for Plonk that supports high-degree gates and (vector) lookups. The recursive circuit is dominated by the lesser of either $d^*+1$ group scalar multiplications or $\log(n)+2$ hashes, where $d^*$ is the degree of the highest gate and $n$ is the number of gates in a supported circuit. The scheme does not require a trusted setup or pairings, and the prover does not need to compute any FFTs. The prover in each accumulation/IVC step is also only logarithmic in the number of supported circuits and independent of the table size in the lookup.

The enumeration of all outputs of a given multivariate polynomial is a fundamental mathematical problem and is incorporated in some algebraic attacks on multivariate public key cryptosystems. For a degree-$d$ polynomial in $n$ variables over the finite field with $q$ elements, solving the enumeration problem classically requires $O\left(\tbinom{n+d}{d} \cdot q^n\right)$ operations. At CHES 2010, Bouillaguet et al. proposed a fast enumeration algorithm over the binary field $\mathbb{F}_2$. Their proposed algorithm covers all the inputs of a given polynomial following the order of Gray codes and is completed by $O(d\cdot2^n)$ bit operations. However, to the best of our knowledge, a result achieving the equivalent efficiency in general finite fields is yet to be proposed. In this study, we propose a novel algorithm that enumerates all the outputs of a degree-$d$ polynomial in $n$ variables over $\mathbb{F}_q$ with a prime number $q$ by $O(d\cdot q^n)$ operations. The proposed algorithm is constructed by using a lexicographic order instead of Gray codes to cover all the inputs. This result can be seen as an extension of the result of Bouillaguet et al. to general finite fields and is almost optimal in terms of time complexity. We can naturally apply the proposed algorithm to the case where $q$ is a prime power. Notably, our enumeration algorithm differs from the algorithm by Bouillaguet et al. even in the case of $q=2$.

The magic of Fully Homomorphic Encryption (FHE) is that it allows operations on encrypted data without decryption. Unfortunately, the slow computation time limits their adoption. The slow computation time results from the vast memory requirements (64Kbits per ciphertext), a bootstrapping key of 1.3 GB, and sizeable computational overhead (10240 NTTs, each NTT requiring 5120 32-bit multiplications). We accelerate the FHEW bootstrapping in hardware on a high-end U280 FPGA.

To reduce the computational complexity, we propose a fast hardware NTT architecture modified from with support for negatively wrapped convolution. The IP module includes large I/O ports to the NTT accelerator and an index bit-reversal block. The total architecture requires less than 225000 LUTs and 1280 DSPs.

Assuming that a fast interface to the FHEW bootstrapping key is available, the execution speed of FHEW bootstrapping can increase by at least 7.5 times.

In this paper, we show an in-place implementation of the ASCON linear layer. An in-place implementation is important in the context of quantum computing, we expect our work will be useful in quantum implementation of ASCON. In order to get the implementation, we first write the ASCON linear layer as a binary matrix; then apply two legacy algorithms (Gauss-Jordan elimination and PLU factorization) as well as our modified version of Xiang et al.'s algorithm/source-code (published in ToSC/FSE'20). Our in-place implementation takes 1595 CNOT gates and 119 quantum depth; and this is the first in-place implementation of the ASCON linear layer, to the best of our knowledge.

We propose a new cryptographic primitive called "verifiably encrypted threshold key derivation" (vetKD) that extends identity-based encryption with a decentralized way of deriving decryption keys. We show how vetKD can be leveraged on modern blockchains to build scalable decentralized applications (or "dapps") for a variety of purposes, including preventing front-running attacks on decentralized finance (DeFi) platforms, end-to-end encryption for decentralized messaging and social networks (SocialFi), cross-chain bridges, as well as advanced cryptographic primitives such as witness encryption and one-time programs that previously could only be built from secure hardware or using a trusted third party. And all of that by secret-sharing just a single secret key...

In a Multi-Client Functional Encryption (MCFE) scheme, $n$ clients each obtain a secret encryption key from a trusted authority. During each time step $t$, each client $i$ can encrypt its data using its secret key. The authority can use its master secret key to compute a functional key given a function $f$, and the functional key can be applied to a collection of $n$ clients’ ciphertexts encrypted to the same time step, resulting in the outcome of $f$ on the clients’ data. In this paper, we focus on MCFE for inner-product computations.

If an MCFE scheme hides not only the clients’ data, but also the function $f$, we say it is function hiding. Although MCFE for inner-product computation has been extensively studied, how to achieve function privacy is still poorly understood. The very recent work of Agrawal et al. showed how to construct a function-hiding MCFE scheme for inner-product assuming standard bilinear group assumptions; however, they assume the existence of a random oracle and prove only a relaxed, selective security notion. An intriguing open question is whether we can achieve function-hiding MCFE for inner-product without random oracles.

In this work, we are the first to show a function-hiding MCFE scheme for inner products, relying on standard bilinear group assumptions. Further, we prove adaptive security without the use of a random oracle. Our scheme also achieves succinct ciphertexts, that is, each coordinate in the plaintext vector encrypts to only $O(1$) group elements.

Our main technical contribution is a new upgrade from single-input functional encryption for inner-products to a multi-client one. Our upgrade preserves function privacy, that is, if the original single-input scheme is function-hiding, so is the resulting multi-client construction. Further, this new upgrade allows us to obtain a conceptually simple construction.

The Meet-in-the-Middle (MITM) attack is one of the most powerful cryptanalysis techniques, as seen by its use in preimage attacks on MD4, MD5, Tiger, HAVAL, and Haraka-512 v2 hash functions and key recovery for full-round KTANTAN. An efficient approach to constructing MITM attacks is automation, which refers to modeling MITM characteristics and objectives into constraints and using optimizers to search for the best attack configuration. This work focuses on the simplification and renovation of the most advanced superposition framework based on Mixed-Integer Linear Programming (MILP) proposed at CRYPTO 2022. With the refined automation model, this work provides the first comprehensive analysis of the preimage security of hash functions based on all versions of the Rijndael block cipher, the origin of the Advanced Encryption Standard (AES), and improves the best-known results. Specifically, this work has extended the attack rounds of Rijndael 256-192 and 256-256, reduced the attack complexity of Rijndael 256-128 and 128-192 (AES192), and filled the gap of preimage security evaluation on Rijndael versions with a block size of 192 bits.

Quantum secret sharing (QSS) allows a dealer to distribute a secret quantum state among a set of parties in such a way that certain authorized subsets can reconstruct the secret, while unauthorized subsets obtain no information about it. Previous works on QSS for general access structures focused solely on the existence of perfectly secure schemes, and the share size of the known schemes is necessarily exponential even in cases where the access structure is computed by polynomial size monotone circuits. This stands in stark contrast to the classical setting, where polynomial-time computationally-secure secret sharing schemes have been long known for all access structures computed by polynomial-size monotone circuits under standard hardness assumptions, and one can even obtain shares which are much shorter than the secret (which is impossible with perfect security).

While QSS was introduced over twenty years ago, previous works only considered information-theoretic privacy. In this work, we initiate the study of computationally-secure QSS and show that computational assumptions help significantly in building QSS schemes, just as in the classical case. We present a simple compiler and use it to obtain a large variety results: We construct polynomial-time computationally-secure QSS schemes under standard hardness assumptions for a rich class of access structures. This includes many access structures for which previous results in QSS necessarily required exponential share size. In fact, we can go even further: We construct QSS schemes for which the size of the quantum shares is significantly smaller than the size of the secret. As in the classical setting, this is impossible with perfect security.

We also apply our compiler to obtain results beyond computational QSS. In the information-theoretic setting, we improve the share size of perfect QSS schemes for a large class of $n$-party access structures to $1.5^{n+o(n)}$, improving upon best known schemes and matching the best known result for general access structures in the classical setting. Finally, among other things, we study the class of access structures which can be efficiently implemented when the quantum secret sharing scheme has access to a given number of copies of the secret, including all such functions in $\mathsf{P}$ and $\mathsf{NP}$.

SPEEDY is a family of ultra-lightweight block ciphers designed by Leander et al. at CHES 2021. There are three recommended variants denoted as SPEEDY-$r$-192 with $r$∈{5,6,7}. All of them support the 192-bit block and the 192-bit key. The main focus during its design is to ensure hardware-aware low latency, thus, whether it is designed to have enough security is worth to be studied. Recently, the full-round security of SPEEDY-7-192 is announced to be broken by Boura et al. at EUROCRYPT 2023 under the chosen-ciphertext setting, where a round-reduced attack on SPEEDY-6-192 is also proposed. However, no valid attack on SPEEDY-5-192 is given due to its more restricted security parameters. Up to now, the best key recovery attack on this variant only covers 3 rounds proposed by Rohit et al. at AFRICACRYPT 2022. In this paper, we give three full-round attacks on SPEEDY-7-192. Using the divide-and-conquer strategy and other new proposed techniques, we found a 5.5-round differential distinguisher which can be used to mount the first chosen-plaintext full-round key recovery attack. With a similar strategy, we also found a 5-round linear distinguisher which leads to the first full-round attack under the known-plaintext setting. Meanwhile, the 5.5-round differential distinguisher also helps us slightly improve the full-round attack in the chosen-ciphertext setting compared with the previous result. Besides, we also present a 4-round differential attack on SPEEDY-5-192, which is the best attack on this variant in terms of the number of rounds so far. A faster key recovery attack covering the same rounds is also given using a differential-linear distinguisher. Both attacks cannot threaten the full round security of SPEEDY-5-192.

In this paper, we provide experimental evidence for the benefits of multi-task learning in the context of masked AES implementations (via the ASCADv1-r and ASCADv2 databases). We develop an approach for comparing single-task and multi-task approaches rather than comparing specific resulting models: we do this by training many models with random hyperparameters (instead of comparing a few highly tuned models). We find that multi-task learning has significant practical advantages that make it an attractive option in the context of device evaluations: the multi-task approach leads to performant networks quickly in particular in situations where knowledge of internal randomness is not available during training.

Distributed integrated circuit (IC) supply chain has resulted in a myriad of security vulnerabilities including that of hardware Trojan (HT). An HT can perform malicious modifications on an IC design with potentially disastrous consequences, such as leaking secret information in cryptographic applications or altering operation instructions in processors. Due to the emergence of outsourced fabrication, an untrusted foundry is considered the most potent adversary in introducing an HT. This can be attributed to the asymmetric business model between the design house and the foundry; the design house is completely oblivious to the fabrication process, whereas the design IP is transparent to the foundry, thereby having full control over the layout. In order to address this issue, in this paper, we—for the first time—introduce a layout-level HT detection algorithm utilizing low-confidence classification and providing Trojan localization. We convert the IC layout to a graph and utilize Graph Neural Network (GNN)-based learning frameworks to flag any unrecognized suspicious region in the layout. The proposed framework is evaluated on AES and RS232 designs from the Trusthub benchmark suite, where it has been demonstrated to detect all nine HT-inserted designs. Finally, we open-source the full code-base for the research community at large.

Multiple fully funded positions on the Ding Lab in Cryptography and its applications at the Yanqi Lake Beijing Institute of Mathematical Sciences and Applications (BIMSA).

Ding Lab

The Ding Lab in Public Key Cryptography will be led by Prof. Jintai Ding. It is an international open laboratory with English as the working language. Anyone who works in related areas including (but not restricted to) computational algebra, computational algebraic geometry, number theory, mathematical optimization, quantum algorithms, post-quantum cryptography, multi-party computation, zero-knowledge proof, fully homomorphic encryption, privacy preserving algorithms, block chain, high performance computing, and algorithm implementations are welcome to apply.

Positions

• Visiting Scholar : including short term(less than 3 months) and long term(6 months to 1 year) for persons who has been granted with PhD degree
• Post-Doc
• Senior Researcher
• Research Associate (master)

All positions require you having a master or PhD degree in Computer Science, Mathematics, Cryptography, or equivalent practical experience.

Salary

BIMSA offers internationally competitive salary packages and salary will be determined by applicant's qualification. Recent PhDs are especially encouraged to apply. A typical appointment for postdoc of BIMSA is for two-years, renewable for the third year with annual salary ranges from 300,000 RMB to 500,000 RMB depending on experience and qualifications.

BIMSA

The BIMSA is a Mathematics research institution co-sponsored by Beijing Municipal Government and Tsinghua University, and the director of BIMSA is the renowned mathematician, Prof. Shing-Tung Yau. The BIMSA is located in the Huairou District of Beijing, and is part of Beijing’s strategic plans to build world-class new-style research & development institutions and national innovation center for science and technology. The BIMSA aims to develop fundamental scientific research and build a bridge between mathematics and industry applications.

Closing date for applications:

Contact:

Prof. Jintai Ding, Dual-appointed Professor at the Yau Mathematical Sciences Center of Tsinghua University and the Beijing Institute of Mathematical Sciencesand Applications.

Limited to 3 years, full time, with possibility for extension Our chair performs research and teaching in the area of IT Security with a strong focus on Network Security and Online Privacy. Our goal is to advance the state of the art in research and to educate qualified computer scientists in the area of IT Security who are able to meet the challenges of the growing demand on securing IT Systems and provide data protection in various areas of our life and society. More information about us can be found at https://www.b-tu.de/en/fg-it-sicherheit. Tasks:

▶ Active research in the area of intrusion detection systems (IDS) for critical infrastructures, secure cyber-physical systems, and artificial intelligence / machine learning for traffic analysis

▶ Implementation and evaluation of new algorithms and methods

▶ Cooperation and knowledge transfer with industrial partners

▶ Publication of scientific results

▶ Assistance with teaching

Requirements:

▶ Master’s degree (or equivalent) and PhD degree (only for PostDocs) in Computer Science or related disciplines

▶ Strong interest in IT security and/or networking and distributed systems

▶ Knowledge of at least one programming language (C++, Java, etc.) and one scripting language (Perl, Python, etc.) or strong willingness to quickly learn new programming languages

▶ Linux/Unix skills

▶ Knowledge of data mining, machine learning, statistics and result visualization concepts is of advantage

▶ Excellent working knowledge of English; German is of advantage

▶ Excellent communication skills

Applications containing the following documents:

▶ A detailed Curriculum Vitae

▶ Transcript of records from your Master studies

▶ An electronic version of your Master thesis, if possible should be sent in a single PDF file as soon as possible, but not later than 01.05.2023 at itsec-jobs.informatik@lists.b-tu.de.

Closing date for applications:

Contact: For more information about the vacant position please contact Prof. A. Panchenko (E-Mail: itsec-jobs.informatik@lists.b-tu.de).

There is an open call for one postdoc position at the Department of Mathematics of the University of Genova (Italy) in Algebra/Geometry and their applications to Cryptography.

The position is funded by my Curiosity Driven Project about "Algebraic and Geometric Methods in Cryptography". It is for 1+1 years, and comes with no teaching duties and some research funds. The expected starting date is September 1st 2023, with little flexibility. The expected annual gross salary is about 23250€.

The selected candidate is expected to work under my supervision and to develop their own research programme. A strong familiarity with with one or more of the following topics is expected: Commutative Algebra, Algebraic Geometry, Computational Algebra systems (in particular, Macaulay2 and Magma), and Cryptography, in particular Post-quantum Cryptography.

Deadline:: 29/05/2023 at 12:00:00 (Italian time)
Duration: 1+1 Years
More Info: https://alessiocaminata.wixsite.com/alca/post-doc

Closing date for applications:

Contact: Alessio Caminata, https://www.dima.unige.it/~caminata/

More information: https://alessiocaminata.wixsite.com/alca/post-doc

In this paper, we propose the first linear two-party secure-computation private set intersection (PSI) protocol, in the semi-honest adversary model, computing the following functionality. One of the parties ($P_X$) inputs a set of items $X = \{x_j \mid 1 \le j \le n_X\}$, whereas the other party ($P_Y$) inputs a set of items $Y = \{y_i \mid 1\le i \le n_Y \}$ and a set of corresponding data pairs $D_Y = \{ (d_i^0,d_i^1) \mid 1 \le i \le n_Y\}$ having the same cardinality with $Y$. While $P_Y$ outputs nothing, $P_X$ outputs a set of data $D_X = \{ d_i^{b_i} \mid b_i = 1 \text{ if } y_i \in X, b_i = 0 \text{ otherwise}\}$. This functionality is generally required when the PSI protocol is used as a part of a larger secure two-party computation such as threshold PSI or any function of the intersection in general. In literature, there are linear circuit and secure-computation PSI proposals, such as Pinkas et al. PSI protocol (Eurocrypt 2019), our PSI protocol (CANS 2020) and Chandran et al. PSI protocol (PETS 2022), for similar functionalities but having a cuckoo table mapping in the functionality, which complicates the application of different secure computation techniques on top of the output of the PSI protocol. We also show that the idea in the construction of our secure-computation PSI protocol having the functionality mentioned above can be utilized to convert the existing circuit PSI and secure-computation PSI protocols into the protocols realizing the functionality not having the cuckoo table mapping. We provide this conversion method as a separate protocol, which is one of the main contributions of this work. While creating the protocol, as a side contribution, we provide a one-time batch oblivious programmable pseudo-random function based on garbled Bloom filters.

Online auctions have a steadily growing market size, creating billions of US dollars in sales value every year. To ensure fairness and auditability while preserving the bidder's privacy is the main challenge of an auction scheme. At the same time, utility driven blockchain technology is picking up the pace, offering transparency and data integrity to many applications. In this paper, we present a blockchain-based first price sealed-bid auction scheme. Our scheme offers privacy and public verifiability. It can be built on any public blockchain, which is leveraged to provide transparency, data integrity, and hence auditability. The inability to double spend on a blockchain is used to prevent bid replay attacks. Moreover, our scheme can achieve non-repudiation for both bidders and the auctioneer without revealing the bids and we encapsulate this concept inside the public verification of the auction. We propose to use ElGamal encryption and Bulletproofs to construct an efficient instantiation of our scheme. We also propose to use recursive zkSNARKs to reduce the number of comparison proofs from $N-1$ to $1$, where $N$ is the number of bidders.