Algebraic Cryptanalysis of Hidden Field Equation (HFE) Cryptosystems Using Gröbner Bases
By Jean-Charles Faugère, Antoine Joux. Annual International Cryptology Conference, 2003
461 citations recorded by the source corpus.
Subfields: Artificial Intelligence, Computational Theory and Mathematics, Information Systems
View Paper: https://www.semanticscholar.org/paper/95d94e73a4816c36cc5b7c2e7eb25ab0b184987e
How researchers see this paper
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In Artificial Intelligence
- Bruno Salvy
- Magali Bardet
- Kalle Åström
- Tomás Pajdla
- Zuzana Kukelova
- Klas Josephson
- Martin Byröd
- Jean-Charles Faugère
In Computational Theory and Mathematics
- Bruno Salvy
- Magali Bardet
- Kalle Åström
- Tomás Pajdla
- Zuzana Kukelova
- Klas Josephson
- Martin Byröd
- Jean-Charles Faugère
In Information Systems
- Bruno Salvy
- Magali Bardet
- Kalle Åström
- Tomás Pajdla
- Zuzana Kukelova
- Klas Josephson
- Martin Byröd
- Jean-Charles Faugère
Citations in the corpus
- Fast and robust numerical solutions to minimal problems for cameras with radial distortion (2008, methodology): “The state-of-the-art method for solving polynomial equations is based on calculations with Gr¨obner bases [16] and has many applications in computer vision, but also in other fields such as cryptology [7] and robotics[1].”
- On the complexity of Gröbner basis computation of semi-regular overdetermined algebraic equations (2004, methodology): “This results in an efficient algorithm that has been used to break a cryptographic challenge [ FJ03 ].”