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PDF Foundations of Lattice Cryptography

August 12-16 2013 (UCI) This Talk Introduction to Lattice Cryptography for Math/non-CS Assume familiarity with math (number theory lattices ) Focus on computational issues relevant to cryptography/computer science High level view If you want to know more ask questions! Cryptography Math \\ Computer Science

PDF A Survey of Solving SVP Algorithms and Recent Strategies for

solving SVP from a mathematical point of view We also present recent strategies for solving the Darmstadt SVP challenge in dimensions higher than 150 Keywords Shortest vector problem (SVP) ·Enumeration ·Sieve ·Lattice basis reduction ·LLL ·BKZ ·Random sampling ·Sub-sieving 1 Introduction

PDF Sie ve Algorithms for the Shortest V ector Pr oblem ar e

Abstract The most famous lattice problem is the Shortest V ector Problem (SVP) which has man y applications in cryptology The best approximation algorithms kno wn for SVP in high dimension rely on a subroutine for exact SVP in low dimension In this paper w e assess the practicality of the

PDF An Introduction to the Theory of Lattices and Applications to

Problem (SVP) is NP-hard under a randomized reduction hypothesis † In this lecture I will discuss the mathematics of lattices alogrithms to solve SVP and CVP and give some applications to breaking cryptosystems In the next lecture I will describe some cryptosys-tems that are based on the di–culty of solving SVP and CVP

  • What is the difference between exact SVP and approximate SVP?

    Exact-SVP algorithms perform an exhaustive search for an integer combination of the basis vectors n bi’s to find the non-zero shortest lattice vector v i =1 vibi L, = and their ∈ cost is expensive. In contrast, approximate-SVP algorithms are much faster than exact algorithms, but they find short lattice vectors, not necessarily the shortest ones.

  • What are the different types of SVP algorithms?

    SVP algorithms can be classified in two categories: exact algorithms [21, 20, 4] (which provably output a shortest vector), and approximation algorithms [23, 31, 12, 13] (which output a non-zero lattice vector whose norm is provably not much bigger than that of a shortest vector).

  • What is the best approximation algorithm for SVP in high dimension?

    The best approximation algorithms known for SVP in high dimension rely on a subroutine for exact SVP in low dimension. In this paper, we assess the practicality of the best (theoretical) algorithm known for exact SVP in low dimension: the sieve algorithm proposed by Ajtai, Kumar and Sivakumar (AKS) in 2001.

  • How to solve the SVP under Euclidean norm?

    To solve the exact version of the SVP under the Euclidean norm, several different approaches are known, which can be split into two classes: algorithms requiring superexponential time ( ) and memory, and algorithms requiring both exponential time and space ( ) in the lattice dimension.

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