Search Results - computational methods for sparse matrices

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  1. 1

    Symbolic algorithm for solving SLAEs with multi-diagonal coefficient matrices by Milena, Veneva

    ISSN: 2658-4670, 2658-7149
    Published: Peoples’ Friendship University of Russia (RUDN University) 15.06.2025
    “…Systems of linear algebraic equations with multi-diagonal coefficient matrices may arise after many different scientific and engineering problems, as well as problems of the computational linear…”
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    An Efficient Quasi-Newton Method with Tensor Product Implementation for Solving Quasi-Linear Elliptic Equations and Systems by Hao, Wenrui, Lee, Sun, Zhang, Xiangxiong

    ISSN: 0885-7474, 1573-7691
    Published: New York Springer US 01.06.2025
    Published in Journal of scientific computing (01.06.2025)
    “… By approximating the Jacobian matrix with a combination of linear Laplacian and simplified nonlinear terms, our method reduces the computational overhead typical of traditional Newton methods…”
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  4. 4

    Heterogeneous Implementation of Preconditioners Based on Gauss–Seidel Method for Sparse Block Matrices by Magomedov, A. R., Gorobets, A. V.

    ISSN: 1046-283X, 1573-837X
    Published: New York Springer US 01.10.2022
    Published in Computational mathematics and modeling (01.10.2022)
    “…–Seidel method and its transferable heterogeneous software implementation using the OpenCL computational standard…”
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  5. 5

    Superresolution of Radar Forward-Looking Imaging Based on Accelerated TV-Sparse Method by Zhang, Yin, Zhang, Qiping, Zhang, Yongchao, Huang, Yulin, Yang, Jianyu

    ISSN: 1939-1404, 2151-1535
    Published: Piscataway IEEE 2021
    “… In this article, an Gohberg-Semencul (GS) decomposition-based fast TV-sparse (FTV-sparse) method is proposed to reduce the computational complexity of TV-sparse method…”
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  6. 6

    Enhancing Hi-C contact matrices for loop detection with Capricorn: a multiview diffusion model by Fang, Tangqi, Liu, Yifeng, Woicik, Addie, Lu, Minsi, Jha, Anupama, Wang, Xiao, Li, Gang, Hristov, Borislav, Liu, Zixuan, Xu, Hanwen, Noble, William S, Wang, Sheng

    ISSN: 1367-4803, 1367-4811, 1367-4811
    Published: England Oxford University Press 28.06.2024
    Published in Bioinformatics (Oxford, England) (28.06.2024)
    “… Simultaneously, chromatin structure analyses struggle with extremely sparse contact matrices. To address this problem, computational methods to enhance low-coverage contact…”
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  7. 7

    MATGEN: A REALISTIC SPARSE MATRIX GENERATOR USING SIGNAL PROCESSING AND IMAGE PROCESSING METHODS by PAMUK, ALI EMRE, KAPLAN, FARUK, SUHAIL, YOUSIF, ALTEKIN, MERT, TORUN, FAHREDDIN SUKRU

    ISSN: 2980-3152, 2980-3152
    Published: 30.06.2025
    “…The limited size of publicly available sparse matrix datasets creates a significant challenge for benchmarking, testing, and validating algorithms in scientific computing, artificial intelligence…”
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  8. 8

    Sparse EEG Source Localization Using LAPPS: Least Absolute l-P (0<p<1) Penalized Solution by Bore, Joyce Chelangat, Xu, Peng, Yi, Chanlin, Li, Peiyang, Li, Fali, Harmah, Dennis Joe, Si, Yajing, Guo, Daqing, Yao, Dezhong, Wan, Feng

    ISSN: 0018-9294, 1558-2531, 1558-2531
    Published: United States IEEE 01.07.2019
    “… Apart from the strong background activities (ongoing EEG), evoked EEG is also inevitably contaminated by strong outliers caused by head movements or ocular movements during recordings. Methods…”
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    Efficient Matrix Sparse Recovery STAP Method Based on Kronecker Transform for BiSAR Sea Clutter Suppression by Li, Junao, Li, Zhongyu, Yang, Qing, Pi, Haozhuo, Wang, Yahui, An, Hongyang, Wu, Junjie, Yang, Jianyu

    ISSN: 0196-2892, 1558-0644
    Published: New York IEEE 01.01.2024
    “…) The computational complexity is exceedingly high. To issue these problems, an efficient matrix sparse recovery STAP (MSR-STAP…”
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  11. 11

    Fast Parabolic Wave Equation-Based Time-of-Arrival Estimation Exploiting Sparse Matrices by Qin, Hao, Zhang, Xingqi, Hou, Weibin, Zhang, Xinyue

    ISSN: 1536-1225, 1548-5757
    Published: New York IEEE 01.03.2025
    “… By integrating processes for extracting primary Fourier coefficients and designing sparse matrices, our method achieves notable computational efficiency, rendering it highly suitable for real-time applications…”
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  12. 12

    Two-Dimensional DOA estimation via matrix completion and sparse matrix recovery for coprime planar array by Liu, Donghe, Zhao, Yongbo

    ISSN: 0018-9545, 1939-9359
    Published: New York IEEE 01.11.2023
    Published in IEEE transactions on vehicular technology (01.11.2023)
    “… In order to solve this issue, a two-dimensional (2-D) directional of arrival (DOA) estimation algorithm with CPPA via matrix completion and sparse matrix recovery is proposed in this paper…”
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  13. 13

    Efficient Blind Source Separation Method for fMRI using Autoencoder and Spatiotemporal Sparsity Constraints by Khalid, Muhammad Usman, Khawaja, Bilal A., Nauman, Malik Muhammad

    ISSN: 2169-3536, 2169-3536
    Published: Piscataway IEEE 01.01.2023
    Published in IEEE access (01.01.2023)
    “…Diversity measures exploited by blind source separation (BSS) methods are usually based on either statistical attributes/geometrical structures or sparse/overcomplete (underdetermined…”
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  14. 14

    Multilevel Semiparametric Latent Variable Modeling in R with "galamm" by Sørensen, Øystein

    ISSN: 0027-3171, 1532-7906, 1532-7906
    Published: United States Routledge 02.09.2024
    Published in Multivariate behavioral research (02.09.2024)
    “… Implementation using sparse matrix methods and automatic differentiation ensures computational efficiency…”
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  15. 15

    An accurate and efficient Chebyshev expansion method for large-scale transient heat conduction problems by Gao, Q., Nie, C.B.

    ISSN: 0045-7949, 1879-2243
    Published: New York Elsevier Ltd 01.06.2021
    Published in Computers & structures (01.06.2021)
    “…•An efficient method is proposed for large-scale heat conduction problems.•The matrix exponential is approximated with Chebyshev matrix polynomials…”
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  16. 16

    MultiAIM: Fast Electromagnetic Analysis of Multiscale Structures Using Boundary Element Methods by Li, Yongzhong, Marek, Damian, Triverio, Piero

    ISSN: 0018-926X, 1558-2221
    Published: New York IEEE 01.07.2024
    “…Integral equation methods are extensively used for computational electromagnetism, and can be applied to large problems when accelerated with fast multipole or fast Fourier transform (FFT) techniques…”
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  17. 17

    Fast Dictionary Learning for High-Dimensional Seismic Reconstruction by Wang, Hang, Chen, Wei, Zhang, Quan, Liu, Xingye, Zu, Shaohuan, Chen, Yangkang

    ISSN: 0196-2892, 1558-0644
    Published: New York IEEE 01.08.2021
    “…A sparse dictionary is more adaptive than a sparse fixed-basis transform since it can learn the features directly from the input data in a data-driven way…”
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  18. 18

    FMCW SAR Sparse Imaging Based on Approximated Observation: An Overview on Current Technologies by Bi, Hui, Zhu, Daiyin, Bi, Guoan, Zhang, Bingchen, Hong, Wen, Wu, Yirong

    ISSN: 1939-1404, 2151-1535
    Published: Piscataway IEEE 2020
    “… However, restricted by the computational cost, conventional FMCW SAR sparse imaging method based on observation matrix is not able to achieve the large-scale scene reconstruction, not to mention real-time processing…”
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  19. 19

    Fast Method for Accelerating Convergence of Iterative Partial Differential Equation Solvers by Changing System Matrix to Laplacian Counterpart by Xue, Li, Jiao, Dan

    ISSN: 0018-926X, 1558-2221
    Published: New York IEEE 01.02.2022
    “…In this work, we find that the matrix representing the curl-curl operator in a partial differential equation solver of Maxwell's equations can be analytically decomposed into a gradient divergence…”
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  20. 20

    Analytical and numerical studies of the boundary slip in the immersed boundary‐thermal lattice Boltzmann method by Seta, Takashi, Hayashi, Kosuke, Tomiyama, Akio

    ISSN: 0271-2091, 1097-0363
    Published: Bognor Regis Wiley Subscription Services, Inc 10.03.2018
    “… The analytical and numerical solutions demonstrate that the proposed iterative correction methods without the computational cost of the sparse matrix solver reduce the boundary slip and boundary…”
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