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J. Stern, "Lattices and cryptography: An overview," in Public Key Cryptography, H. Imai and Y. Zheng, Eds. Yokohama, Japan, Feb. 1998, pp. 50--54.

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Closest Point Search in Lattices - Agrell, Eriksson, Vardy, Zeger (2002)   (15 citations)  (Correct)

....problem has been used in assessing the quality of noncryptographic random number generators [50, pp. 89 113] and in decoding of Chinese remainder codes [38] 40] It also has important applications in cryptography [5] 7] Another related problem of paramount importance in cryptography [13] [70] is that of lattice basis reduction. These search problems will be discussed in Section VI. The choice of method for solving the closest point problem depends on the structure of the lattice. Intuitively, the more structure a lattice has, the faster can the closest point be found. For many ....

J. Stern, "Lattices and cryptography: An overview," in Public Key Cryptography, H. Imai and Y. Zheng, Eds. Yokohama, Japan, Feb. 1998, pp. 50--54.


Closest Point Search in Lattices - Agrell, Eriksson, Vardy, Zeger (2000)   (15 citations)  (Correct)

....related shortest vector problem has been used in assessing the quality of random number generators [30, pp. 89 113] and in the decoding of Chinese remainder codes [23] It also has important applications in cryptography [4,6] Another related problem of paramount importance in cryptography [11, 43] is that of lattice basis reduction. These search problems will be discussed in Section VI. The choice of method for solving the closest point problem depends on the structure of the lattice. Intuitively, the more structure a lattice has, the faster can the closest point be found. For many ....

J. Stern, "Lattices and cryptography: An overview," in Public Key Cryptography (H. Imai and Y. Zheng, eds.), pp. 50--54, Pacifico Yokohama, Japan, Feb. 1998.

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