activity
20102022
most citedClassical Hardness of Learning with Errors

41 citations · 83 across the 6 of their papers we have counts for

collaborators

11 papers

cs.CC2022

Hardness of the (Approximate) Shortest Vector Problem: A Simple Proof via Reed-Solomon Codes

Huck Bennett, Chris Peikert

We give a simple proof that the (approximate, decisional) Shortest Vector Problem is $\NP$-hard under a randomiz…

cs.CR2021★ 25 cited

F1: A Fast and Programmable Accelerator for Fully Homomorphic Encryption (Extended Version)

Axel Feldmann, Nikola Samardzic, Aleksandar Krastev +6

Fully Homomorphic Encryption (FHE) allows computing on encrypted data, enabling secure offloading of computation to untrusted serves. Though it provides ideal security, FHE is expe…

cs.CC2021

Improved Hardness of BDD and SVP Under Gap-(S)ETH

Huck Bennett, Chris Peikert, Yi Tang

We show improved fine-grained hardness of two key lattice problems in the norm: Bounded Distance Decoding to within an factor of the minimum distance ($\mathrm{BDD}_{p…

cs.IT2020

Lattice (List) Decoding Near Minkowski's Inequality

Ethan Mook, Chris Peikert

Minkowski proved that any -dimensional lattice of unit determinant has a nonzero vector of Euclidean norm at most ; in fact, there are such lattice vectors.…

cs.CC2020

Hardness of Bounded Distance Decoding on Lattices in Norms

Huck Bennett, Chris Peikert

$ \newcommand{\Z}{\mathbb{Z}} \newcommand{\eps}{\varepsilon} \newcommand{\cc}[1]{\mathsf{#1}} \newcommand{\NP}{\cc{NP}} \newcommand{\problem}[1]{\mathrm{#1}} \newcommand{\BDD}{\pro…

cs.GT2019★ 4 cited

Outsourcing Computation: the Minimal Refereed Mechanism

Yuqing Kong, Chris Peikert, Grant Schoenebeck +1

We consider a setting where a verifier with limited computation power delegates a resource intensive computation task---which requires a computation tableau---to two pr…