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We propose two polynomial memory collision finding algorithms for the low Hamming weight discrete logarithm problem in any abelian group GG. The first one is a direct adaptation of the Becker-Coron-Jo...
We prove that the discrete logarithm problem can be solved in quasi-polynomial expected time in the multiplicative group of finite fields of fixed characteristic. More generally, we prove that it can ...
We propose a proof of work protocol that computes the discrete logarithm of an element in a cyclic group. Individual provers generating proofs of work perform a distributed version of the Pollard rho ...
A new proof is given for the correctness of the powers of two descent method for computing discrete logarithms. The result is slightly stronger than the original work, but more importantly we provide ...
We propose some new baby-step giant-step algorithms for computing "low-weight" discrete logarithms; that is, for computing discrete logarithms in which the radix-b representation of the exponent is kn...
We give precise quantum resource estimates for Shor's algorithm to compute discrete logarithms on elliptic curves over prime fields. The estimates are derived from a simulation of a Toffoli gate netwo...
In this paper, algorithms for multivariate public key cryptography and digital signature are described. Plain messages and encrypted messages are arrays, consisting of elements from a fixed finite rin...
Since 2013 there have been several developments in algorithms for computing discrete logarithms in small-characteristic finite fields, culminating in a quasi-polynomial algorithm. In this paper, we re...
Computing discrete logarithms in finite fields is a main concern in cryptography. The best algorithms known are the Number Field Sieve and its variants in large and medium characteristic fields (e.g. ...
Pairing based cryptography is in a dangerous position following the breakthroughs on discrete logarithms computations in finite fields of small characteristic. Remaining instances are built over finit...
Faster discrete logarithms on FPGAs     attacks  FPGAs  ECC       2016/4/18
This paper accelerates FPGA computations of discrete logarithms on elliptic curves over binary fields. As an illustration, this paper reports successful completion of an attack against the SECG standa...
We show that a Magma implementation of Joux’s L[1/4 + o(1)] algorithm can be used to compute discrete logarithms in the 1303- bit finite field F36·137 and the 1551-bit finite field F36·163 with very...
In late 2012 and early 2013 the discrete logarithm problem (DLP) in finite fields of small characteristic underwent a dramatic series of breakthroughs, culminating in a heuristic quasipolynomial tim...
The Number Field Sieve (NFS) algorithm is the best known method to compute discrete logarithms (DL) in large characteristic finite fields \FFpn, with p large and n≥1 small. This algorithm comprises fo...
The negation map can be used to speed up the computation of elliptic curve discrete logarithms using either the baby-step-giant-step algorithm (BSGS) or Pollard rho. Montgomery’s simultaneous modula...

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