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Lattice Based Cryptography: A Global Improvement (1999)  (Make Corrections)  (5 citations)
Daniele Micciancio Laboratory for Computer Science Massachusetts Institute of ...



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Abstract: We describe a general technique to simplify as well as to improve several lattice based cryptographic protocols. The technique is rather straightforward and is easily applied to the protocols, and gives both a simpler analysis and better performance than the original protocols. (Update)

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BibTeX entry:   (Update)

D. Micciancio. Lattice based cryptography: A global improvement. Technical report, Theory of Cryptography Library, 1999. Report 99-05. http://citeseer.ist.psu.edu/micciancio99lattice.html   More

@misc{ micciancio99lattice,
  author = "D. Micciancio",
  title = "Lattice based cryptography: A global improvement",
  text = "D. Micciancio. Lattice based cryptography: A global improvement. Technical
    report, Theory of Cryptography Library, 1999. Report 99-05.",
  year = "1999",
  url = "citeseer.ist.psu.edu/micciancio99lattice.html" }
Citations (may not include all citations):
227   Factoring polynomials with rational coefficients (context) - Lenstra, Lenstra et al. - 1982
120   The hardness of approximate optima in lattices (context) - Arora, Babai et al. - 1997
84   Generating hard instances of lattice problems (context) - Ajtai - 1996
66   On Lovasz' lattice reduction and the nearest lattice point p.. (context) - Babai - 1986
51   A hierarchy of polynomial time lattice basis reduction algor.. (context) - Schnorr - 1987
50   Polynomial algorithms for computing the Smith and Hermite no.. (context) - Kannan, Bachem - 1979
42   public key cryptosystem with worst caseaverage case equivale.. - Ajtai, public et al. - 1997
42   Public-key cryptosystems from lattice reduction problems - Goldreich, Goldwasser et al. - 1997
32   the limits of non-approximability of lattice problems - Goldreich, Goldwasser - 1998
31   Approximating CVP to within almost-polynomial factors is NP-.. - Dinur, Kindler et al. - 1998
13   Approximating shortest lattice vectors is not harder than ap.. - Goldreich, Micciancio et al. - 1999
9   The shortest vector problem is NP-hard to approximate to wit.. (context) - Micciancio - 1998
http://theory.lcs.mit.edu/~cis/lattice/challenge.html



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