We show that a constant factor approximation of the shortest and closest lattice vector problem w.r.t. any ?_p-norm can be computed in time 2^{(0.802 +?) n}. This matches the currently fastest constant factor approximation algorithm for the shortest vector problem w.r.t. ??. To obtain our result, we combine the latter algorithm w.r.t. ?? with geometric insights related to coverings
AbstractWe show simple constant-round interactive proof systems for problems capturing the approxima...
We give deterministic Õ(22n)-time Õ(2n)-space algorithms to solve all the most important computa-t...
htmlabstractWe give a deterministic algorithm for solving the $(1+\eps)$-approximate Closest Vector...
We show that a constant factor approximation of the shortest and closest lattice vector problem in a...
We show that a constant factor approximation of the shortest and closest lattice vector problem in a...
We give a deterministic algorithm for solving the $(1+\eps)$-approximate Closest Vector Problem (CV...
AbstractWe present a new hardness of approximation result for the Shortest Vector Problem in ℓp norm...
AbstractWe study four problems from the geometry of numbers, the shortest vector problem (Svp), the ...
This paper shows the problem of finding the closest vector in an n-dimensional lattice to be NPhard ...
We show a 2^{n+o(n)}-time (and space) algorithm for the Shortest Vector Problem on lattices (SVP) th...
The shortest vector problem (SVP) and closest vector problem (CVP) are the most widely known problem...
We give a 2n+o(n)-time and space randomized algorithm for solving the exact Closest Vector Problem ...
We show simple constant-round interactive proof systems for problems capturing the approximability, ...
AbstractWe show simple constant-round interactive proof systems for problems capturing the approxima...
In this work, we exhibit a hierarchy of polynomial time algorithms solving approximate variants of t...
AbstractWe show simple constant-round interactive proof systems for problems capturing the approxima...
We give deterministic Õ(22n)-time Õ(2n)-space algorithms to solve all the most important computa-t...
htmlabstractWe give a deterministic algorithm for solving the $(1+\eps)$-approximate Closest Vector...
We show that a constant factor approximation of the shortest and closest lattice vector problem in a...
We show that a constant factor approximation of the shortest and closest lattice vector problem in a...
We give a deterministic algorithm for solving the $(1+\eps)$-approximate Closest Vector Problem (CV...
AbstractWe present a new hardness of approximation result for the Shortest Vector Problem in ℓp norm...
AbstractWe study four problems from the geometry of numbers, the shortest vector problem (Svp), the ...
This paper shows the problem of finding the closest vector in an n-dimensional lattice to be NPhard ...
We show a 2^{n+o(n)}-time (and space) algorithm for the Shortest Vector Problem on lattices (SVP) th...
The shortest vector problem (SVP) and closest vector problem (CVP) are the most widely known problem...
We give a 2n+o(n)-time and space randomized algorithm for solving the exact Closest Vector Problem ...
We show simple constant-round interactive proof systems for problems capturing the approximability, ...
AbstractWe show simple constant-round interactive proof systems for problems capturing the approxima...
In this work, we exhibit a hierarchy of polynomial time algorithms solving approximate variants of t...
AbstractWe show simple constant-round interactive proof systems for problems capturing the approxima...
We give deterministic Õ(22n)-time Õ(2n)-space algorithms to solve all the most important computa-t...
htmlabstractWe give a deterministic algorithm for solving the $(1+\eps)$-approximate Closest Vector...