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In recent years several papers have appeared investigating the classical discrete logarithm problem for elliptic curves by means of the multivariate polynomial approach based on the celebrated summati...
Computation of a 768-bit prime field discrete logarithm     Discrete logarithm  DSA  ElGamal       font style='font-size:12px;'> 2017/2/20
This paper reports on the number field sieve computation of a 768-bit prime field discrete logarithm, describes the different parameter optimizations and resulting algorithmic changes compared to the ...
Using the Pohlig–Hellman algorithm, den Boer reduced the discrete logarithm problem to the Diffie–Hellman problem in groups of an order whose prime factors were each one plus a smooth number. This r...
Fast Prime Field Elliptic Curve Cryptography with 256 Bit Primes     Elliptic  Curve Cryptography       font style='font-size:12px;'> 2014/3/5
This paper studies software optimization of Elliptic Curve Cryptography with 256-bit prime fields. We propose a constant-time implementation of the NIST and SECG standardized curve P-256, that can be ...
Average estimate for additive energy in prime field     Average estimate  additive energy  prime field  Number Theory       font style='font-size:12px;'> 2011/9/19
Abstract: Assume that $A\subseteq \Fp, B\subseteq \Fp^{*}$, $\1/4\leqslant\frac{|B|}{|A|},$ $|A|=p^{\alpha}, |B|=p^{\beta}$. We will prove that for $p\geqslant p_0(\beta)$ one has $$\sum_{b\in B}E_{+}...
This paper deals with the differential power attack on a pairing cryptoprocessor. The cryptoprocessor is designed for pairing computations on elliptic curves defined over finite fields with large prim...
Small Odd Prime Field Multivariate PKCs     Gr¨obner basis  multivariate public key cryptosystem  TTS       font style='font-size:12px;'> 2009/6/10
We show that Multivariate Public Key Cryptosystems (MPKCs) over fields of small odd prime characteristic, say 31, can be highly efficient. Indeed, at the same design security of 280 under the best k...

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