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Group-based cryptography

Group-based cryptography is a use of groups to construct cryptographic primitives. A group is a very general algebraic object and most cryptographic schemes use groups in some way. In particular Diffie–Hellman key exchange uses finite cyclic groups. So the term group-based cryptography refers mostly to cryptographic protocols that use infinite non-abelian groups such as a braid group.

Examples
• Shpilrain–Zapata public-key protocols • Magyarik–Wagner public key protocol • Anshel–Anshel–Goldfeld key exchange • Ko–Lee et al. key exchange protocol == See also ==
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