<--- Back to Details
First PageDocument Content
Finite fields / Logarithms / Computational hardness assumptions / Group theory / XTR / Discrete logarithm / Diffie–Hellman key exchange / Diffie–Hellman problem / Discrete logarithm records / Abstract algebra / Mathematics / Cryptography
Date: 1998-04-13 22:10:57
Finite fields
Logarithms
Computational hardness assumptions
Group theory
XTR
Discrete logarithm
Diffie–Hellman key exchange
Diffie–Hellman problem
Discrete logarithm records
Abstract algebra
Mathematics
Cryptography

Discrete logarithms in finite fields and their cryptographic significance A. M. Odlyzko AT&T Bell Laboratories

Add to Reading List

Source URL: www.dtc.umn.edu

Download Document from Source Website

File Size: 212,95 KB

Share Document on Facebook

Similar Documents

On the Efficiency of Pollard’s Rho Method for Discrete Logarithms Shi Bai1 1 2

On the Efficiency of Pollard’s Rho Method for Discrete Logarithms Shi Bai1 1 2

DocID: 1xUgq - View Document

The Proof is in the Pudding Proofs of Work for Solving Discrete Logarithms Marcella Hastings1 , Nadia Heninger1 , and Eric Wustrow2 1  University of Pennsylvania

The Proof is in the Pudding Proofs of Work for Solving Discrete Logarithms Marcella Hastings1 , Nadia Heninger1 , and Eric Wustrow2 1 University of Pennsylvania

DocID: 1xTnt - View Document

Worksheet on Solving Problems Using Logarithms Math-123, Fall 2014 October 13, 2014  Questions

Worksheet on Solving Problems Using Logarithms Math-123, Fall 2014 October 13, 2014 Questions

DocID: 1vl2J - View Document

COMPUTING DISCRETE LOGARITHMS IN F36·137 AND F36·163 USING MAGMA GORA ADJ, ALFRED MENEZES, THOMAZ OLIVEIRA, AND FRANCISCO RODR´IGUEZ-HENR´IQUEZ Abstract. We show that a Magma implementation of Joux’s new L[1/4] alg

COMPUTING DISCRETE LOGARITHMS IN F36·137 AND F36·163 USING MAGMA GORA ADJ, ALFRED MENEZES, THOMAZ OLIVEIRA, AND FRANCISCO RODR´IGUEZ-HENR´IQUEZ Abstract. We show that a Magma implementation of Joux’s new L[1/4] alg

DocID: 1uYTQ - View Document

2nd workshop of the ECFA “Physics and Detectors for a Linear Collider” study series Durham, 1–4 September 2004 Electroweak Sudakov logarithms The form factor in a massive U(1) model and in a U(1)×U(1) model with m

2nd workshop of the ECFA “Physics and Detectors for a Linear Collider” study series Durham, 1–4 September 2004 Electroweak Sudakov logarithms The form factor in a massive U(1) model and in a U(1)×U(1) model with m

DocID: 1uXNo - View Document