<--- Back to Details
First PageDocument Content
Mathematics / Algebra / Abstract algebra / Post-quantum cryptography / Multiplication / Lattice-based cryptography / Cryptography / Karatsuba algorithm / NTRU / Lattice / Polynomial ring / Field extension
Date: 2018-09-09 03:28:07
Mathematics
Algebra
Abstract algebra
Post-quantum cryptography
Multiplication
Lattice-based cryptography
Cryptography
Karatsuba algorithm
NTRU
Lattice
Polynomial ring
Field extension

Fast Ideal Lattice-Based KEMs on ARM Cortex-M4 Matthias J. Kannwischer, Joost Rijneveld, Peter Schwabe September 03, 2018

Add to Reading List

Source URL: kannwischer.eu

Download Document from Source Website

File Size: 229,44 KB

Share Document on Facebook

Similar Documents

Abstract Interpretation over Non-Lattice Abstract Domains Graeme Gange, Jorge A. Navas, Peter Schachte, Harald Søndergaard, and Peter J. Stuckey Department of Computing and Information Systems, The University of Melbour

Abstract Interpretation over Non-Lattice Abstract Domains Graeme Gange, Jorge A. Navas, Peter Schachte, Harald Søndergaard, and Peter J. Stuckey Department of Computing and Information Systems, The University of Melbour

DocID: 1xUNu - View Document

Recent Progress in Linear Algebra and Lattice Basis Reduction Gilles Villard CNRS, ENS de Lyon, INRIA, UCBL, Université de Lyon Laboratoire LIP

Recent Progress in Linear Algebra and Lattice Basis Reduction Gilles Villard CNRS, ENS de Lyon, INRIA, UCBL, Université de Lyon Laboratoire LIP

DocID: 1xUmT - View Document

CONTINUED FRACTIONS AND LATTICE SIEVING JENS FRANKE, THORSTEN KLEINJUNG Abstract. We present a new method of lattice sieving which we expect to be faster by a constant factor than the method of Pollard, and which has bee

CONTINUED FRACTIONS AND LATTICE SIEVING JENS FRANKE, THORSTEN KLEINJUNG Abstract. We present a new method of lattice sieving which we expect to be faster by a constant factor than the method of Pollard, and which has bee

DocID: 1xUb2 - View Document

Fast Ideal Lattice-Based KEMs on ARM Cortex-M4 Matthias J. Kannwischer, Joost Rijneveld, Peter Schwabe  September 03, 2018

Fast Ideal Lattice-Based KEMs on ARM Cortex-M4 Matthias J. Kannwischer, Joost Rijneveld, Peter Schwabe September 03, 2018

DocID: 1xU1Q - View Document

arXiv:1805.03418v1 [cs.SC] 9 MayComputing an LLL-reduced basis of the orthogonal lattice Jingwei Chen Chongqing Key Lab of Automated Reasoning & Cognition,

arXiv:1805.03418v1 [cs.SC] 9 MayComputing an LLL-reduced basis of the orthogonal lattice Jingwei Chen Chongqing Key Lab of Automated Reasoning & Cognition,

DocID: 1xU0M - View Document