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ON THE DISCRETE LOGARITHM PROBLEM IN FINITE FIELDS OF FIXED CHARACTERISTIC

Robert Granger, Thorsten Kleinjung, Jens Markus Zumbrägel

For~

q

a prime power, the discrete logarithm problem (DLP) in~

\F_{q}

consists in finding, for any

g \in \mathbb{F}_{q}^{\times}

and

h \in \langle g \rangle

, an integer~

x

such that

g^x = h

. We present an algorithm for computing discrete logarithm ...

2016

Nombre premier

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Some consequences of Masser's counting theorem on elliptic curves

Incidences between points and generalized spheres over finite fields and related problems

Computation of a 768-Bit Prime Field Discrete Logarithm

On Moments Of Twisted L-Functions

Combinatorial Algorithm for Restricted Max-Min Fair Allocation

Contextualizing the co-creation of artefacts within the nested social structure of a collaborative MOOC

Computational Aspects of Jacobians of Hyperelliptic Curves

ON THE DISCRETE LOGARITHM PROBLEM IN FINITE FIELDS OF FIXED CHARACTERISTIC

Sign changes of Kloosterman sums with almost prime moduli

On The Exponent Of Distribution Of The Ternary Divisor Function

Computation of a 768-Bit Prime Field Discrete Logarithm

Some consequences of Masser's counting theorem on elliptic curves

Incidences between points and generalized spheres over finite fields and related problems

On Moments Of Twisted L-Functions

Contextualizing the co-creation of artefacts within the nested social structure of a collaborative MOOC

On The Exponent Of Distribution Of The Ternary Divisor Function

Combinatorial Algorithm for Restricted Max-Min Fair Allocation

Computational Aspects of Jacobians of Hyperelliptic Curves

ON THE DISCRETE LOGARITHM PROBLEM IN FINITE FIELDS OF FIXED CHARACTERISTIC

Sign changes of Kloosterman sums with almost prime moduli