On the complexity of lattice problems with polynomial approximation factors

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Abstract

Lattice problems are known to be hard to approximate to withinsub-polynomial factors. For larger approximation factors, such as √n, lattice problems are known to be in complexity classes, such as NP ∩ coNP, and are hence unlikely to be NP-hard. Here, we survey known results in this area. We also discuss some related zero-knowledge protocols for lattice problems.

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Regev, O. (2010). On the complexity of lattice problems with polynomial approximation factors. In Information Security and Cryptography (Vol. 10, pp. 475–496). Springer International Publishing. https://doi.org/10.1007/978-3-642-02295-1_15

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