Titlebook: Advances in Cryptology – CRYPTO 2021; 41st Annual Internat Tal Malkin,Chris Peikert Conference proceedings 2021 International Association f

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書目名稱Advances in Cryptology – CRYPTO 2021影響因子(影響力)




書目名稱Advances in Cryptology – CRYPTO 2021影響因子(影響力)學(xué)科排名




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書目名稱Advances in Cryptology – CRYPTO 2021網(wǎng)絡(luò)公開度學(xué)科排名




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書目名稱Advances in Cryptology – CRYPTO 2021讀者反饋




書目名稱Advances in Cryptology – CRYPTO 2021讀者反饋學(xué)科排名

Obstreperous

Siu-Hin Wan MD,Horng H. Chen MB, BChme-bounded Kolmogorov complexity problem. In this work, we establish a similar equivalence but to a different form of time-bounded Kolmogorov Complexity—namely, Levin’s notion of Kolmogorov Complexity—whose hardness is closely related to the problem of whether .. In more detail, let .(.) denote the

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APEX

obscurity

Technical and Personnel Requirements,state-of-the-art “half-gates” scheme of Zahur, Rosulek, and Evans (Eurocrypt 2015), in which XOR gates are free and AND gates cost . bits. The half-gates paper proved a lower bound of . bits per AND gate, in a model that captured all known garbling techniques at the time. We bypass this lower bound

領(lǐng)帶

統(tǒng)治人類

Toshiba Aquilion 64 and Aquilion ONE,e scheme in the algebraic group model (AGM) and the random oracle model (ROM) under the assumption of the hardness of the one-more discrete logarithm problem and the 2-entwined sum problem that we introduce in this paper. Our new . problem tweaks the .-sum problem in a scalar field using the associa

FLIT

P. Schoenhagen,H. Niinuma,T. Gerber,M. Deweyposed two-round multi-signature schemes in the pure DL setting (without pairings) are insecure under concurrent signing sessions. While Drijvers . proposed a secure two-round scheme, this efficiency in terms of rounds comes with the price of having signatures that are more than twice as large as Sch

Hemiplegia

Toshiba Aquilion 64 and Aquilion ONE,ly, although the best-known attacks on these two schemes are via discrete-logarithm computation, the known approaches for basing their security on the hardness of the discrete logarithm problem encounter the “square-root barrier”. In particular, in any group of order . where Shoup’s generic hardness

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