手铐
发表于 2025-3-25 04:38:35
Adaptive Security in SNARGs via iO and Lossy Functionsdomizable one way functions (in addition to obfuscation). Such functions are only currently known to be realizable from assumptions such as discrete log or factoring that are known to not hold in a quantum setting.
TEN
发表于 2025-3-25 08:35:07
Conference proceedings 2024VI: Cryptanalysis; new primitives; side-channels and leakage;..Part VII: Quantum cryptography; threshold cryptography;..Part VIII: Multiparty computation;..Part IX: Multiparty computation; private information retrieval; zero-knowledge;..Part X: Succinct arguments... .
Integrate
发表于 2025-3-25 13:53:27
0302-9743 4. The conference took place at Santa Barbara, CA, USA, during August 18-22, 2024...The 143 full papers presented in the proceedings were carefully reviewed and selected from a total of 526 submissions. The papers are organized in the following topical sections:..Part I: Digital signatures;..Part II
钢笔记下惩罚
发表于 2025-3-25 19:53:34
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Extricate
发表于 2025-3-25 23:04:06
M. Heberer,A. Bodoky,M. Dürig,F. Harder through an exhaustive parameter search. Polymath’s prover does not output . elements, aiding in batch verification, SNARK aggregation, and recursion. Polymath’s properties make it highly suitable to be the final SNARK in SNARK compositions.
GIBE
发表于 2025-3-26 01:04:04
Friedrich Wilhelm Ahnefeld,A. Grünertals of degree at most ., the scheme produces evaluation proofs of size 53KB, which is more than . times smaller than the recent lattice-based framework, called . (EUROCRYPT 2024), and around three orders of magnitude smaller than Ligero (CCS 2017) and Brakedown (CRYPTO 2023).
Itinerant
发表于 2025-3-26 06:43:45
Rechnerarchitekturen und Betriebssysteme,IR achieves an improvement in argument size that ranges from . to . depending on the chosen parameters, with similar prover and verifier running times. For example, in order to achieve 128 bits of security for degree . and rate 1/4, STIR has argument size 114 KiB, compared to 211 KiB for FRI.
spondylosis
发表于 2025-3-26 11:07:20
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蘑菇
发表于 2025-3-26 14:12:58
Polymath: Groth16 Is Not the Limit through an exhaustive parameter search. Polymath’s prover does not output . elements, aiding in batch verification, SNARK aggregation, and recursion. Polymath’s properties make it highly suitable to be the final SNARK in SNARK compositions.
NOVA
发表于 2025-3-26 17:55:48
Greyhound: Fast Polynomial Commitments from Latticesals of degree at most ., the scheme produces evaluation proofs of size 53KB, which is more than . times smaller than the recent lattice-based framework, called . (EUROCRYPT 2024), and around three orders of magnitude smaller than Ligero (CCS 2017) and Brakedown (CRYPTO 2023).