Title :
Hardness of approximating the shortest vector problem in lattices
Author_Institution :
Inst. for Adv. Study, Princeton, NJ, USA
Abstract :
Let p > 1 be any fixed real. We show that assuming NP
Keywords :
BCH codes; approximation theory; computational complexity; lattice theory; randomised algorithms; tensors; BCH codes; NP-hard problem; augmented tensor product; closest vector problem; hardness factor; lattices; randomized reduction; shortest vector problem; Books; Computer science; Gaussian processes; Geometry; History; Lattices; Linear programming; Paper technology; Polynomials; Tensile stress;
Conference_Titel :
Foundations of Computer Science, 2004. Proceedings. 45th Annual IEEE Symposium on
Print_ISBN :
0-7695-2228-9
DOI :
10.1109/FOCS.2004.31