Results 21 to 30 of about 37,640 (313)

Carrier Frequency Offset Estimation in OFDM systems as a Quadratic Eigenvalue Problem [PDF]

open access: yesRadioengineering, 2017
Carrier frequency offset (CFO) in orthogonal frequency division multiplexing (OFDM) systems is a major problem in achieving orthogonality between subcarriers. In this paper, we propose an estimator for CFO in OFDM systems using the subspace method.
A. Eslahi, A. Mahmoudi, H. Kaabi
doaj  

An Efficient Framework for Estimating the Direction of Multiple Sound Sources Using Higher-Order Generalized Singular Value Decomposition

open access: yesSensors, 2019
This paper presents an efficient framework for estimating the direction-of-arrival (DOA) of wideband sound sources. The proposed framework provides an efficient way to construct a wideband cross-correlation matrix from multiple narrowband cross ...
Bandhit Suksiri, Masahiro Fukumoto
doaj   +1 more source

A Tolerant Detection Method for Estimating Robust Signal Subspace with Horizontal Arrays in Uncertain Shallow Ocean Environment

open access: yesXibei Gongye Daxue Xuebao, 2020
The environmental parameters are usually uncertain in complex shallow ocean environment and restrict the performance of the matching model-like method. Therefore, we need a more tolerant detection method for detecting underwater targets in the uncertain ...

doaj   +1 more source

Multiple Kernel Subspace Clustering Based on Consensus Hilbert Space and Second-Order Neighbors

open access: yesIEEE Access, 2020
How to deal with data sets in high-dimensional space is the focus of image processing. At present, subspace clustering method is one of the most commonly used methods for processing high-dimensional data sets. Traditional subspace clustering assumes that
Zhongyuan Wang, Jinglei Liu
doaj   +1 more source

Minimum mean square distance estimation of a subspace [PDF]

open access: yes, 2011
We consider the problem of subspace estimation in a Bayesian setting. Since we are operating in the Grassmann manifold, the usual approach which consists of minimizing the mean square error (MSE) between the true subspace U and its estimate U may not be ...
Jean-Yves Tourneret   +5 more
core   +1 more source

Extension of Subspace Identification to LPTV Systems: Application to Helicopters [PDF]

open access: yes, 2012
In this paper, we focus on extending the subspace identification to the class of linear periodically time-varying (LPTV) systems. The Lyapunov-Floquet transformation is first applied to the system’s state-space model in order to get the monodromy matrix (
Jhinaoui, Ahmed   +5 more
core   +1 more source

Extended Averaged Learning Subspace Method for Hyperspectral Data Classification

open access: yesSensors, 2009
Averaged learning subspace methods (ALSM) have the advantage of being easily implemented and appear to outperform in classification problems of hyperspectral images.
Yoshifumi Yasuoka   +4 more
doaj   +1 more source

Application of Subspace-Based Detection Algorithm to Infrasound Signals in Volcanic Areas

open access: yesFrontiers in Earth Science, 2021
Infrasonic signals investigation plays a fundamental role for both volcano monitoring purpose and the study of the explosion dynamics. Proper and reliable detection of weak signals is a critical issue in active volcano monitoring.
Mariangela Sciotto, Placido Montalto
doaj   +1 more source

Preconditioners for Krylov subspace methods: An overview [PDF]

open access: yesGAMM-Mitteilungen, 2020
AbstractWhen simulating a mechanism from science or engineering, or an industrial process, one is frequently required to construct a mathematical model, and then resolve this model numerically. If accurate numerical solutions are necessary or desirable, this can involve solving large‐scale systems of equations.
Pearson, John W., Pestana, Jennifer
openaire   +6 more sources

The Hamiltonian extended Krylov subspace method

open access: yesThe Electronic Journal of Linear Algebra, 2022
An algorithm for constructing a $J$-orthogonal basis of the extended Krylov subspace$\mathcal{K}_{r,s}=\operatorname{range}\{u,Hu, H^2u,$ $ \ldots, $ $H^{2r-1}u, H^{-1}u, H^{-2}u, \ldots, H^{-2s}u\},$where $H \in \mathbb{R}^{2n \times 2n}$ is a large (and sparse) Hamiltonian matrix is derived (for $r = s+1$ or $r=s$).
Peter Benner   +2 more
openaire   +4 more sources

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