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- Q5513376 subject Q12913181.
- Q5513376 subject Q8584114.
- Q5513376 abstract "The Goldreich–Goldwasser–Halevi (GGH) lattice-based cryptosystem is an asymmetric cryptosystem based on lattices. There is also a GGH signature scheme.The Goldreich–Goldwasser–Halevi (GGH) cryptosystem makes use of the fact that the closest vector problem can be a hard problem. It was published in 1997 by Oded Goldreich, Shafi Goldwasser, and Shai Halevi, and uses a trapdoor one-way function that is relying on the difficulty of lattice reduction. The idea included in this trapdoor function is that, given any basis for a lattice, it is easy to generate a vector which is close to a lattice point, for exampletaking a lattice point and adding a small error vector. But to return from this erroneous vector to the original lattice point a special basis is needed.The GGH encryption scheme was cryptanalyzed in 1999 by Phong Q. Nguyen.".
- Q5513376 wikiPageExternalLink pub_Ng99.htm.
- Q5513376 wikiPageWikiLink Q1096885.
- Q5513376 wikiPageWikiLink Q11609.
- Q5513376 wikiPageWikiLink Q12913181.
- Q5513376 wikiPageWikiLink Q1367055.
- Q5513376 wikiPageWikiLink Q1515534.
- Q5513376 wikiPageWikiLink Q18719457.
- Q5513376 wikiPageWikiLink Q201339.
- Q5513376 wikiPageWikiLink Q253354.
- Q5513376 wikiPageWikiLink Q6497083.
- Q5513376 wikiPageWikiLink Q6497128.
- Q5513376 wikiPageWikiLink Q6497132.
- Q5513376 wikiPageWikiLink Q8584114.
- Q5513376 wikiPageWikiLink Q976521.
- Q5513376 comment "The Goldreich–Goldwasser–Halevi (GGH) lattice-based cryptosystem is an asymmetric cryptosystem based on lattices. There is also a GGH signature scheme.The Goldreich–Goldwasser–Halevi (GGH) cryptosystem makes use of the fact that the closest vector problem can be a hard problem. It was published in 1997 by Oded Goldreich, Shafi Goldwasser, and Shai Halevi, and uses a trapdoor one-way function that is relying on the difficulty of lattice reduction.".
- Q5513376 label "GGH encryption scheme".