Results 21 to 30 of about 120,753 (284)

A RISC-V Post Quantum Cryptography Instruction Set Extension for Number Theoretic Transform to Speed-Up CRYSTALS Algorithms

open access: yesIEEE Access, 2021
In recent years, public-key cryptography has become a fundamental component of digital infrastructures. Such a scenario has to face a new and increasing threat, represented by quantum computers.
Pietro Nannipieri   +5 more
doaj   +1 more source

Managing NFV using SDN and control theory [PDF]

open access: yes, 2015
Control theory and SDN (Software Defined Networking) are key components for NFV (Network Function Virtualization) deployment. However little has been done to use a control-theoretic approach for SDN and NFV management.
Akhtar, Nabeel   +2 more
core   +2 more sources

The Number Theoretic Hilbert Transform [PDF]

open access: yesCircuits, Systems, and Signal Processing, 2014
This paper presents a general expression for a number-theoretic Hilbert transform (NHT). The transformations preserve the circulant nature of the discrete Hilbert transform (DHT) matrix together with alternating values in each row being zero and non-zero. Specific examples for 4-point, 6-point, and 8-point NHT are provided.
openaire   +2 more sources

QUANTUM ASPECTS OF 2+1 GRAVITY [PDF]

open access: yes, 1995
We review and systematize recent attempts to canonically quantize general relativity in 2+1 dimensions, defined on space-times $\R\times\Sigma^g$, where $\Sigma^g$ is a compact Riemann surface of genus $g$.
Okai T., R. Loll
core   +3 more sources

NTT and Inverse NTT Quantum Circuits in CRYSTALS-Kyber for Post-Quantum Security Evaluation

open access: yesApplied Sciences, 2023
The emergence of quantum computers threatens current cryptographic systems, and NIST is preparing for the post-quantum era through the post-quantum cryptography (PQC) contest. CRYSTALS-Kyber is a lattice-based cipher suite that is used as a PQC standard.
Gyeongju Song   +4 more
doaj   +1 more source

Very fast discrete Fourier transform using number theoretic transform [PDF]

open access: yesIEE Proceedings G (Electronic Circuits and Systems), 1983
Indexing terms: Mathematical techniques, Transforms Abstract: It is shown that number theoretic transforms (NTT) can be used to compute discrete Fourier transform (DFT) very efficiently. By noting some simple properties of number theory and the DFT, the total number of real multiplications for a length-P DFT is reduced to (P — 1).
null Wan-Chi Siu, A.G. Constantinides
openaire   +1 more source

Number Theoretic Transforms for Secure Signal Processing [PDF]

open access: yesIEEE Transactions on Information Forensics and Security, 2017
Multimedia contents are inherently sensitive signals that must be protected whenever they are outsourced to an untrusted environment. This problem becomes a challenge when the untrusted environment must perform some processing on the sensitive signals; a paradigmatic example is Cloud-based signal processing services.
Pedrouzo-Ulloa, Alberto   +2 more
openaire   +2 more sources

On the Spectrum of Large Random Hermitian Finite-Band Matrices

open access: yes, 2008
The open problem of calculating the limiting spectrum (or its Shannon transform) of increasingly large random Hermitian finite-band matrices is described. In general, these matrices include a finite number of non-zero diagonals around their main diagonal
Poor, H. Vincent   +4 more
core   +1 more source

A Flexible NTT-Based Multiplier for Post-Quantum Cryptography

open access: yesIEEE Access, 2023
In this work an NTT-based (Number Theoretic Transform) multiplier for code-based Post-Quantum Cryptography (PQC) is presented, supporting Quasi Cyclic Low/Moderate-Density Parity-Check (QC LDPC/MDPC) codes.
Kristjane Koleci   +3 more
doaj   +1 more source

Exact deconvolution using number-theoretic transforms

open access: yesComputers & Mathematics with Applications, 1988
Let us consider a one- (or two-) dimensional deconvolution problem \(a*x=b\) where * stands for cyclic convolution, a and b are known integer vectors (or matrices) and x is a vector (matrix) of the formal solution in the field of rational numbers \({\mathbb{Q}}\).
Drauschke, G., Tasche, M.
openaire   +2 more sources

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