New Public-Key Cryptosystem Using Braid Groups
By K. Ko, Sangjin Lee, Jung Hee Cheon, Jae-Woo Han, Ju-Sung Kang, Choonsik Park. Annual International Cryptology Conference, 2000
482 citations recorded by the source corpus.
Subfields: Artificial Intelligence, Geometry and Topology
View Paper: https://www.semanticscholar.org/paper/a912ce0d8917e5b13fbebfb7d79f73e2abeb088f
How researchers see this paper
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In Artificial Intelligence
In Geometry and Topology
- Juan González-Meneses
- Eddy Godelle
- Patrick Dehornoy
- Jean Michel
- Daan Krammer
- F. Digne
- N. Franco
- Luis Paris
Citations in the corpus
- Foundations of Garside Theory (2013, methodology): “Owing to its supposed high complexity, it has been proposed to use the Conjugacy Problem of braids to design cryptographical protocols, see [3], [156], or [74] for a survey.”
- Conjugacy problem for braid groups and Garside groups1 (2001, background): “Sometimes one also needs to compute c, for instance, when one tries to attack cryptosystems based on conjugacy in G [2,12].”
- Conjugacy in Garside groups I: cyclings, powers and rigidity (2006, unknown): “... a series with the unifying title ‘Conjugacy in Garside groups I, II, III, … They have a common goal: to improve Garside’s algorithm for the CDP/CSP in a Garside group to obtain, in the particular case of the braid group Bn, an algorithm which is polynomial both in n and an appropriate measure kX”