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Knapsack Die-Hellman: A New Family of Diffie-Hellman (2005)  (Make Corrections)  
Song Han, Elizabeth Chang, Tharam Dillon



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Abstract: Di#e-Hellman problems have been widely involved in the design of various cryptographic protocols. Its general family is based on the discrete logarithm over a finite field. Since 2000, its another family which is based on elliptic curve discrete logarithm as well as bilinear pairing, e.g. Weil or Tate pairing, has been attracted significant studies. (Update)

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BibTeX entry:   (Update)

@misc{ han-knapsack,
  author = "Song Han and Elizabeth Chang and Tharam Dillon",
  title = "Knapsack Die-Hellman: A New Family of Diffie-Hellman",
  url = "citeseer.ist.psu.edu/han05knapsack.html" }
Citations (may not include all citations):
337   Identity-based encryption from the Weil pairing - Boneh, Franklin - 2001
112   IEEE Transactions on Information Theory (context) - Di and, Hellman et al. - 1976
108   A one-round protocol for tripartite Di#e-Hellman (context) - Joux - 2000
70   Hiding information and signatures in trapdoor Knapsacks (context) - Merkle, Hellman - 1978
48   Implementing the Tate pairing (context) - Galbraith, Harrison et al. - 2002
48   IEEE Transactions on Information Theory (context) - Brassard, on et al. - 1979
38   A Knapsack Type Public Key Cryptosystem based on arithmetic .. - Chor, Rivest - 1988
33   A Polynomial-Time Algorithm for Breaking the Basic Merkle-He.. (context) - Shamir - 1984
27   cient identity based signature schemes based on pairings (context) - Hess - 2002
24   The Tate pairing and the Discrete Logarithm applied to ellip.. - Frey, Muller et al. - 1999
22   multisignature and blind signature schemes based on the Gap-.. (context) - Boldyreva, cient - 2003
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