A One Round Protocol for Tripartite Diffie Hellman By Dane Vanden Berg Paper Abstract ● Antoine Joux ● New form of an old Cryptographic Method ● Based off of ECDHE - Elliptic Curve Diffie Hellman Ephemeral Full Ground ● Cryptographical uses in day to day ● Brief introduction on Diffie-Hellman Protocol ● Elliptic Curve Cryptography ● One Round Protocol For Tripartite Diffie-Hellman Cryptography and You ● ● ● ● Email Secure Websites Online Signatures Purchases What is Diffie Hellman ● Discovered in 1976 ● the Diffie–Hellman protocol is one of the most famous cryptographic primitives. ● Intended for a shared secrecy of one key ● Intended for perfect forward secrecy ● ( a.k.a Trapdoor Function? ) Backround Diffie Hellman Merkle Diffie Hellman Merkle Example Bob b = 10 B=510 mod 23 B=9 s=1610 mod 23 s= 13 Eve g=5 Alice a=8 p=23 B=9 A=16 A=58 mod 23 A=16 23 s=98 mod s=13 ECC - Elliptic curve cryptography Another approach to public key cryptography Domain Parameters p: field parameters (modulo p) a,b: points on the curve G: Generator - cyclic group n: ord(G) - number of pts in G h: cofactor - should equal 1 Example Why Elliptic Curves ● Shorter Encryption Key ● Fewer Resources ● Compare how much energy it takes to break a crypto algorithm and compare it to how much water you can boil. Tripartite Diffie Hellman Description ● Involves 3 participants ● Single pass of communications ● 1 can broadcast some data to other 2 Pros ● Allows for 3 people instead of 2 ● Only one round of communication ● Broadcasting doesn’t require all parties to be “alive” at once ● Trusted Third Party Example of Trusted Third Party Flaws ● Open to middle man attacks ● If keys aren’t certified people aren’t sure who is who. Work Cited https://blog.cloudflare.com/a-relativelyeasy-to-understand-primer-on-ellipticcurve-cryptography/ Joux, Antoine. “A One Round Protocol for Tripartite Diffie-Hellman.” Journal of Cryptology 17.4(2004):n. pag. Web. https://www.youtube.com/watch?v=F3zzNa42-tQ https://tools.ietf.org/html/draft-urien-tls-dh-tripartite-00 https://eprint.iacr.org/2004/079.pdf
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