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New bounds of the smoothing parameter for lattices
by
Guo, Heng
, Wang, Linlin
, Tian, Kun
, Liu, Fengxia
in
Algorithms
/ Analysis
/ Codes
/ Comparative analysis
/ Computer and Information Sciences
/ Cryptography
/ Engineering and Technology
/ Fourier transforms
/ Lattice design
/ Lattice theory
/ Lattices
/ Methods
/ Models, Theoretical
/ Neighborhoods
/ Parameters
/ Physical Sciences
/ Research and Analysis Methods
/ Smoothing
/ Smoothing (Statistics)
/ Upper bounds
2025
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New bounds of the smoothing parameter for lattices
by
Guo, Heng
, Wang, Linlin
, Tian, Kun
, Liu, Fengxia
in
Algorithms
/ Analysis
/ Codes
/ Comparative analysis
/ Computer and Information Sciences
/ Cryptography
/ Engineering and Technology
/ Fourier transforms
/ Lattice design
/ Lattice theory
/ Lattices
/ Methods
/ Models, Theoretical
/ Neighborhoods
/ Parameters
/ Physical Sciences
/ Research and Analysis Methods
/ Smoothing
/ Smoothing (Statistics)
/ Upper bounds
2025
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Do you wish to request the book?
New bounds of the smoothing parameter for lattices
by
Guo, Heng
, Wang, Linlin
, Tian, Kun
, Liu, Fengxia
in
Algorithms
/ Analysis
/ Codes
/ Comparative analysis
/ Computer and Information Sciences
/ Cryptography
/ Engineering and Technology
/ Fourier transforms
/ Lattice design
/ Lattice theory
/ Lattices
/ Methods
/ Models, Theoretical
/ Neighborhoods
/ Parameters
/ Physical Sciences
/ Research and Analysis Methods
/ Smoothing
/ Smoothing (Statistics)
/ Upper bounds
2025
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Journal Article
New bounds of the smoothing parameter for lattices
2025
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Overview
The smoothing parameter on lattices is crucial for lattice-based cryptographic design. In this study, we establish a new upper bound for the lattice smoothing parameter, which represents an improvement over several significant classical findings. For one-dimensional integer lattices, under specific and optimized conditions, we have achieved a more precise upper bound compared to previous research. Regarding general high-dimensional lattices, when the lattice dimension is large enough and the error parameter is within a particular range, we have derived a new upper bound. In the practical applications of lattice-based cryptography, where the lattice dimension is typically large, our new bound enables a more natural and smaller setting for the error parameter, thereby improving the upper bounds on all known smoothing parameters.
Publisher
Public Library of Science,Public Library of Science (PLoS)
Subject
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