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Imperfect Forward Secrecy: How Diffie-Hellman Fails in Practice | January  2019 | Communications of the ACM
Imperfect Forward Secrecy: How Diffie-Hellman Fails in Practice | January 2019 | Communications of the ACM

The new Quantum Resistance Community: Why we need to discuss Quantum  Resistance, NOW! | PeakD
The new Quantum Resistance Community: Why we need to discuss Quantum Resistance, NOW! | PeakD

An Implementation of the Number Field Sieve
An Implementation of the Number Field Sieve

Yogesh Malhotra, PhD
Yogesh Malhotra, PhD

Factoring semi-primes with (quantum) SAT-solvers | Scientific Reports
Factoring semi-primes with (quantum) SAT-solvers | Scientific Reports

PDF] An Introduction to the General Number Field Sieve | Semantic Scholar
PDF] An Introduction to the General Number Field Sieve | Semantic Scholar

A general number field sieve implementation
A general number field sieve implementation

Number Field Sieve -- from Wolfram MathWorld
Number Field Sieve -- from Wolfram MathWorld

An integrated parallel GNFS algorithm for integer factorization based on  Linbox Montgomery block Lanczos method over GF(2) - ScienceDirect
An integrated parallel GNFS algorithm for integer factorization based on Linbox Montgomery block Lanczos method over GF(2) - ScienceDirect

Shor's algorithm - IBM Quantum
Shor's algorithm - IBM Quantum

File:General Number Field Sieve.jpg - Norsemathology
File:General Number Field Sieve.jpg - Norsemathology

On General Number Field Sieve and its Polynomial Selection | Scientific.Net
On General Number Field Sieve and its Polynomial Selection | Scientific.Net

General number field sieve - YouTube
General number field sieve - YouTube

PDF] An Introduction to the General Number Field Sieve | Semantic Scholar
PDF] An Introduction to the General Number Field Sieve | Semantic Scholar

Complexity of the GNFS
Complexity of the GNFS

General number field sieve function - Mathematics Stack Exchange
General number field sieve function - Mathematics Stack Exchange

Computing power needed to factor integers using the general number... |  Download Scientific Diagram
Computing power needed to factor integers using the general number... | Download Scientific Diagram

Paper: A General Polynomial Selection Method and New Asymptotic  Complexities for the Tower Number Field Sieve Algorithm
Paper: A General Polynomial Selection Method and New Asymptotic Complexities for the Tower Number Field Sieve Algorithm

Extended Tower Number Field Sieve: A New Complexity for the Medium Prime  Case | SpringerLink
Extended Tower Number Field Sieve: A New Complexity for the Medium Prime Case | SpringerLink

Number Field Sieve for the DLP | SpringerLink
Number Field Sieve for the DLP | SpringerLink

IMPROVEMENTS TO THE GENERAL NUMBER FIELD SIEVE FOR DISCRETE LOGARITHMS IN  PRIME FIELDS. A COMPARISON WITH THE GAUSSIAN INTEGER M
IMPROVEMENTS TO THE GENERAL NUMBER FIELD SIEVE FOR DISCRETE LOGARITHMS IN PRIME FIELDS. A COMPARISON WITH THE GAUSSIAN INTEGER M