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We show a new general approach for constructing maliciously secure two-round oblivious transfer (OT). Specifically, we provide a generic sequence of transformations to upgrade a very basic notion of t...
Non-interactive zero-knowledge proofs (NIZKs) are a fundamental cryptographic primitive. Despite a long history of research, we only know how to construct NIZKs under a few select assumptions, such as...
We present a signature scheme with the tightest security-reduction among known constant-size signature schemes secure under the computational Diffie-Hellman (CDH) assumption. It is important to reduce...
Oblivious Transfer (OT) is a simple, yet fundamental primitive which suffices to achieve almost every cryptographic application. In a recent work (Latincrypt `15), Chou and Orlandi (CO) present the mo...
In this paper I propose the fully homomorphic public-key encryption(FHPKE) scheme with zero norm noises that is based on the discrete logarithm assumption(DLA) and computational Diffie–Hellman assumpt...
It is a long-standing open problem to prove the existence of (deterministic) hard-core predicates for the Computational Diffie-Hellman (CDH) problem over finite fields, without resorting to the gene...
We give a simple and efficient construction of unique signature on groups equipped with bilinear map. In contrast to prior works, our proof of security is based on computational Diffie-Hellman probl...
At Eurocrypt ’03, Goh and Jarecki showed that, contrary to other signature schemes in the discrete-log setting, the EDL signature scheme has a tight security reduction, namely to the Computational ...
CdH分子的量子化学研究     CdH  CASSCF/SOCI  光谱常数       2010/2/20
CdH分子的量子化学研究。

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