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There have been tremendous advances in reducing interaction, communication and verification time in zero-knowledge proofs but it remains an important challenge to make the prover efficient. We constru...
We give computationally efficient zero-knowledge proofs of knowledge for arithmetic circuit satisfiability over a large field. For a circuit with N addition and multiplication gates, the prover only u...
Non-malleable codes were introduced by Dziembowski et al. (ICS 2010) as coding schemes that protect a message against tampering attacks. Roughly speaking, a code is non-malleable if decoding an advers...
We outline an algorithm to compute θ(z, τ ) in genus 2 in quasi-optimal time, borrowing ideas from the algorithm for theta constants and the one for θ(z, τ ) in genus 1. Our implementation shows a l...
We propose the first UC commitment scheme for binary strings with the optimal properties of rate approaching 1 and linear time (in the amortised sense, using a small number of seed OTs). On top of ...
Computing Jacobi's \theta in quasi-linear time     number theory  elliptic curve cryptosystem  theta function       font style='font-size:12px;'> 2015/12/21
Jacobi’s θ function has numerous applications in mathematics and computer science; a naive algorithm allows the computation of θ(z, τ ), for z, τ verifying certain conditions, with precision P in O(...
We develop new schemes for deterministically updating a stored cryptographic key that provide security against an internal adversary who can control the update computation and leak bounded amounts of ...
1. AES seems weak. 2. Linear time secure cryptography      AES  Linear  Linear time  secure cryptography       font style='font-size:12px;'> 2008/8/19
We describe a new simple but more power- ful form of linear cryptanalysis. It appears to break AES (and undoubtably other cryptosystems too, e.g. SKIP- JACK). The break is “nonconstructive,” i.e. w...

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