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    Tighter Control for Distributed Key Generation: Share Refreshing and Expressive Reconstruction Policies

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    The secure management of private keys is a fundamental challenge, particularly for the general public, as losing these keys can result in irreversible asset loss. Traditional custodial approaches pose security risks, while decentralized secret sharing schemes offer a more resilient alternative by distributing trust among multiple parties. In this work, we extend an existing decentralized, verifiable, and extensible cryptographic key recovery scheme based on Shamir\u27s secret sharing. We introduce a refresh phase that ensures proactive security, preventing long-term exposure of secret shares. Our approach explores three distinct methods for refreshing shares, analyzing and comparing their security guarantees and computational complexity. Additionally, we extend the protocol to support more complex access structures, with a particular focus on threshold access trees, enabling fine-grained control over key reconstruction

    White-Box Watermarking Signatures against Quantum Adversaries and Its Applications

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    Software watermarking for cryptographic functionalities enables embedding an arbitrary message (a mark) into a cryptographic function. An extraction algorithm, when provided with a (potentially unauthorized) circuit, retrieves either the embedded mark or a special symbol unmarked indicating the absence of a mark. It is difficult to modify or remove the embedded mark without destroying the functionality of a marked function. Previous works have primarily employed black-box extraction techniques, where the extraction algorithm requires only input-output access to the circuit rather than its internal descriptions (white-box extraction). Zhandry (CRYPTO 2021) identified several challenges in watermarking public-key encryption (PKE) with black-box extraction and introduced the notion of privacy for white-box watermarking against classical adversaries. Kitagawa and Nishimaki (Journal of Cryptology 37(3)) extended watermarking techniques to pseudorandom functions (PRFs) and PKE in the presence of quantum adversaries, enabling extraction from pirate quantum circuits but failing to achieve privacy. In this work, we investigate white-box watermarking for digital signatures secure against quantum adversaries. Our constructions enable the extraction of embedded marks from the description of a pirate quantum circuit that produces valid signatures while ensuring that black-box access to a marked signing function does not reveal information about the embedded mark. We define and construct white-box watermarking signatures that are secure against quantum adversaries, leveraging the leaning with errors (LWE) assumption and quantum fully homomorphic encryption. Furthermore, we highlight that privacy concerns are even more critical in the context of signatures than in PKE. We also present a compelling practical application of white-box watermarking signatures. Additionally, we explore the concept of universal copy protection for signatures. We define universal copy protection as a mechanism that transforms any quantumly secure signature scheme into a copy-protected variant without altering the verification key or verification algorithm. This approach is preferable to developing specific copy-protected signature schemes, as it allows existing schemes to be secured without modifying their published verification keys. We demonstrate that universal copy protection for all quantum secure signatures is impossible by leveraging our white-box watermarking signatures secure against quantum adversaries

    Quantum Security Evaluation of ASCON

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    Grover\u27s algorithm, which reduces the search complexity of symmetric-key ciphers and hash functions, poses a significant security challenge in cryptography. Recent research has focused on estimating Grover\u27s search complexity and assessing post-quantum security. This paper analyzes a quantum circuit implementation of ASCON, including ASCON-AEAD, hash functions, and ASCON-80pq, in alignment with NIST’s lightweight cryptography standardization efforts. We place particular emphasis on circuit depth, which directly impacts execution time, and analyze the quantum resource costs associated with Grover’s algorithm-based key recovery and collision attacks. Additionally, we estimate the resources required to assess the quantum-resistant security strength of ASCON, based on security levels and the latest research trends

    The Round Complexity of Black-Box Post-Quantum Secure Computation

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    We study the round-complexity of secure multi-party computation (MPC) in the post-quantum regime where honest parties and communication channels are classical but the adversary can be a quantum machine. Our focus is on the fully\mathit{fully} black-box setting where both the construction as well as the security reduction are black-box in nature. In this context, Chia, Chung, Liu, and Yamakawa [FOCS\u2722] demonstrated the infeasibility of achieving standard simulation-based security within constant rounds, unless NPBQP\mathbf{NP} \subseteq \mathbf{BQP}. This outcome leaves crucial feasibility questions unresolved. Specifically, it remains unknown whether black-box constructions are achievable within polynomial rounds; additionally, the existence of constant-round constructions with respect to ϵ\epsilon-simulation\mathit{simulation}, a relaxed yet useful alternative to the standard simulation notion, remains unestablished. This work provides positive answers to the aforementioned questions. We introduce the first black-box construction for post-quantum MPC in polynomial rounds, from the minimal assumption of post-quantum semi-honest oblivious transfers. In the two-party scenario, our construction requires only ω(1)\omega(1) rounds. These results have already found application in the oracle separation between classical-communication quantum MPC and P=NP\mathbf{P} = \mathbf{NP} in the recent work of Kretschmer, Qian, and Tal [STOC\u2725]. As for ϵ\epsilon-simulation, Chia, Chung, Liang, and Yamakawa [CRYPTO\u2722] resolved the issue for the two-party setting, leaving the general multi-party setting as an open question. We complete the picture by presenting the first black-box and constant-round construction in the multi-party setting. Our construction can be instantiated using various standard post-quantum primitives including lossy public-key encryption, linearly homomorphic public-key encryption, or dense cryptosystems. En route, we obtain a black-box and constant-round post-quantum commitment that achieves a weaker version of the standard 1-many non-malleability, from the minimal assumption of post-quantum one-way functions. Besides its utility in our post-quantum MPC construction, this commitment scheme also reduces the assumption used in the lower bound of quantum parallel repetition recently established by Bostanci, Qian, Spooner, and Yuen [STOC\u2724]. We anticipate that it will find more applications in the future

    Provable Speedups for SVP Approximation Under Random Local Blocks

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    We point out if assuming every local block appearing in the slide reduction algorithms [ALNS20] is `random\u27 (as usual in the cryptographic background), then the combination of the slide reduction algorithms [ALNS20] and Pouly-Shen \u27s algorithm [PoSh24] yields exponentially faster provably correct algorithms for δ\delta-approximate SVP for all approximation factors n1/2+εδnO(1)n^{1/2+\varepsilon} \leq \delta \leq n^{O(1)}, which is the regime most relevant for cryptography

    Rational Secret Sharing with Competition

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    The rational secret sharing problem (RSS) considers incentivizing rational parties to share their received information to reconstruct a correctly shared secret. Halpern and Teague (STOC\u2704) demonstrate that solving the RSS problem deterministically with explicitly bounded runtime is impossible, if parties prefer learning the secret than not learning, and they prefer fewer other parties to learn. To overcome this impossibility result, we propose RSS with competition. We consider a slightly different yet sensible preference profile: Each party prefers to learn the secret early and prefers fewer parties learning before them. This preference profile changes the information-hiding dynamics among parties in prior works: First, those who have learned the secret are indifferent towards or even prefer informing others later; second, the competition to learn the secret earlier among different access groups in the access structure facilitates information sharing inside an access group. As a result, we are able to construct the first deterministic RSS algorithm that terminates in at most two rounds. Additionally, our construction does not employ any cryptographic machinery (being fully game-theoretic and using the underlying secret-sharing scheme as a black-box) nor requires the knowledge of the parties\u27 exact utility function. Furthermore, we consider general access structures

    Building Hard Problems by Combining Easy Ones: Revisited

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    We establish the following theorem: Let O0,O1,R\mathsf{O}_0, \mathsf{O}_1, \mathsf{R} be random functions from {0,1}n\{0,1\}^n to {0,1}n\{0,1\}^n, nNn \in \mathbb{N}. For all polynomial-query-bounded distinguishers D\mathsf{D} making at most q=poly(n)q=\mathsf{poly}(n) queries to each oracle, there exists a poly-time oracle simulator Sim()\mathsf{Sim}^{(\cdot)} and a constant c>0c>0 such that the probability is negligible, that is \left|\Pr\left[{\mathsf{D}^{(\mathsf{O}_0+\mathsf{O}_1),(\mathsf{O}_0,\mathsf{O}_1,\mathsf{O}_0^{-1},\mathsf{O}_1^{-1})}(1^n)=1}\right]-\Pr\left[{\mathsf{D}^{\mathsf{R},\mathsf{Sim}^\mathsf{R}}(1^n)=1}\right]\right| = negl(n).$

    LSM Trees in Adversarial Environments

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    The Log Structured Merge (LSM) Tree is a popular choice for key-value stores that focus on optimized write throughput while maintaining performant, production-ready read latencies. To optimize read performance, LSM stores rely on a probabilistic data structure called the Bloom Filter (BF). In this paper, we focus on adversarial workloads that lead to a sharp degradation in read performance by impacting the accuracy of BFs used within the LSM store. Our evaluation shows up to 800%800\% increase in the read latency of lookups for popular LSM stores. We define adversarial models and security definitions for LSM stores. We implement adversary resilience into two popular LSM stores, LevelDB and RocksDB. We use our implementations to demonstrate how performance degradation under adversarial workloads can be mitigated

    Reductions Between Code Equivalence Problems

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    In this paper we present two reductions between variants of the Code Equivalence problem. We give polynomial-time Karp reductions from Permutation Code Equivalence (PCE) to both Linear Code Equivalence (LCE) and Signed Permutation Code Equivalence (SPCE). Along with a Karp reduction from SPCE to the Lattice Isomorphism Problem (LIP) proved in a paper by Bennett and Win (2024), our second result implies a reduction from PCE to LIP

    Engorgio: An Arbitrary-Precision Unbounded-Size Hybrid Encrypted Database via Quantized Fully Homomorphic Encryption

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    This work proposes an encrypted hybrid database framework that combines vectorized data search and relational data query over quantized fully homomorphic encryption (FHE). We observe that, due to the lack of efficient encrypted data ordering capabilities, most existing encrypted database (EDB) frameworks do not support hybrid queries involving both vectorized and relational data. To further enrich query expressiveness while retaining evaluation efficiency, we propose Engorgio, a hybrid EDB framework based on quantized data ordering techniques over FHE. Specifically, we design a new quantized data encoding scheme along with a set of novel comparison and permutation algorithms to accurately generate and apply orders between large-precision data items. Furthermore, we optimize specific query types, including full table scan, batched query, and Top-k query to enhance the practical performance of the proposed framework. In the experiment, we show that, compared to the state-of-the-art EDB frameworks, Engorgio is up to 28x--854x faster in homomorphic comparison, 65x--687x faster in homomorphic sorting and 15x--1,640x faster over a variety of end-to-end relational, vectorized, and hybrid SQL benchmarks. Using Engorgio, the amortized runtime for executing a relational and hybrid query on a 48-core processor is under 3 and 75 seconds, respectively, over a 10K-row hybrid database

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