Výsledky vyhledávání - Matrix recursive interpolation algorithm*

  1. 1

    Matrix recursive interpolation algorithm for block linear systems: Direct methods Autor Jbilou, K., Messaoudi, A.

    ISSN: 0024-3795, 1873-1856
    Vydáno: Elsevier Inc 15.06.1999
    Vydáno v Linear algebra and its applications (15.06.1999)
    “… This new approach gives us a general algorithm called the matrix recursive interpolation algorithm (MRIA…”
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    New algorithm for computing the Hermite interpolation polynomial Autor Messaoudi, A., Sadaka, R., Sadok, H.

    ISSN: 1017-1398, 1572-9265
    Vydáno: New York Springer US 01.04.2018
    Vydáno v Numerical algorithms (01.04.2018)
    “… We will reformulate the Hermite interpolation polynomial problem and give a new algorithm for giving the solution of this problem, the Matrix Recursive Polynomial Interpolation Algorithm (MRPIA…”
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  3. 3

    GRPIA: a new algorithm for computing interpolation polynomials Autor Messaoudi, Abderrahim, Errachid, Mohammed, Jbilou, Khalide, Sadok, Hassane

    ISSN: 1017-1398, 1572-9265
    Vydáno: New York Springer US 01.01.2019
    Vydáno v Numerical algorithms (01.01.2019)
    “… Recently, Messaoudi et al. ( 2017 ) presented a new algorithm for computing the Hermite interpolation polynomial called the Matrix Recursive Polynomial Interpolation Algorithm (MRPIA…”
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  4. 4

    RMPIA: a new algorithm for computing the Lagrange matrix interpolation polynomials Autor Messaoudi, Abderrahim, Sadok, Hassane

    ISSN: 1017-1398, 1572-9265
    Vydáno: New York Springer US 01.01.2023
    Vydáno v Numerical algorithms (01.01.2023)
    “… We will reformulate the Lagrange matrix interpolation polynomial problem and give a new algorithm for giving the solution of this problem, the Recursive Matrix Polynomial Interpolation Algorithm (RMPIA…”
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    Discrete Transforms and Orthogonal Polynomials of (Anti)symmetric Multivariate Sine Functions Autor Brus, Adam, Hrivnák, Jiří, Motlochová, Lenka

    ISSN: 1099-4300, 1099-4300
    Vydáno: Switzerland MDPI AG 06.12.2018
    Vydáno v Entropy (Basel, Switzerland) (06.12.2018)
    “… For the three-dimensional case, interpolation tests, unitary transform matrices and recursive algorithms for calculation of the polynomials are presented…”
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  7. 7

    Recursive polynomial interpolation algorithm (RPIA) Autor Messaoudi, Abderrahim, Sadok, Hassane

    ISSN: 1017-1398, 1572-9265
    Vydáno: New York Springer US 01.11.2017
    Vydáno v Numerical algorithms (01.11.2017)
    “… the solution of this problem, the recursive polynomial interpolation algorithm (RPIA). Some properties of this algorithm will be studied and some examples will also…”
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  8. 8

    A new recursive geometrically exact formulation for three-dimensional Euler–Bernoulli beams with large deformations Autor Chen, Zheng, Ren, Hui, Fan, Wei, Zhou, Ping

    ISSN: 0924-090X, 1573-269X
    Vydáno: Dordrecht Springer Netherlands 01.03.2025
    Vydáno v Nonlinear dynamics (01.03.2025)
    “…A new recursive geometrically exact formulation (RGEF) for three-dimensional Euler…”
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  9. 9

    Recursive trigonometric interpolation algorithms Autor Stotsky, A A

    ISSN: 0959-6518, 2041-3041, 2041-3041
    Vydáno: London, England SAGE Publications 01.01.2010
    “…Abstract Two new recursive algorithms for the calculation of the coefficients of the trigonometric polynomial that is fitted to measured data in the least-squares sense in a window of a sufficiently…”
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  10. 10

    A divide-and-conquer algorithm for computing Gröbner bases of syzygies in finite dimension Autor Naldi, Simone, Neiger, Vincent

    ISSN: 2331-8422
    Vydáno: Ithaca Cornell University Library, arXiv.org 04.06.2020
    Vydáno v arXiv.org (04.06.2020)
    “… Following this viewpoint, we design a divide-and-conquer algorithm, which can be interpreted as a generalization to several variables of Beckermann and Labahn's recursive approach for matrix Padé…”
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  11. 11

    A recursive algorithm for computing the inverse of the Vandermonde matrix Autor Aliyari Ghassabeh, Youness

    ISSN: 2331-1916, 2331-1916
    Vydáno: Abingdon Cogent 31.12.2016
    Vydáno v Cogent engineering (31.12.2016)
    “… In this paper, we propose a novel fast recursive algorithm to compute the inverse of a Vandermonde matrix…”
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  12. 12

    Role of recursive cubic spline interpolation method and convolution filter in image processing Autor Gajalakshmi, N, Karunanithi, S

    ISSN: 1742-6588, 1742-6596
    Vydáno: Bristol IOP Publishing 01.07.2021
    Vydáno v Journal of physics. Conference series (01.07.2021)
    “… Initially we identified the noises in the images and simultaneously, the corresponding pixels are noticed to improve that particular part of that image using edge detection algorithm…”
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    A New Derivation and Recursive Algorithm Based on Wronskian Matrix for Vandermonde Inverse Matrix Autor Zhou, Qun, Liu, Xiongwei, Zhang, Xinjian

    ISSN: 1024-123X, 1563-5147
    Vydáno: Cairo, Egypt Hindawi Publishing Corporation 01.01.2015
    Vydáno v Mathematical problems in engineering (01.01.2015)
    “…For an analytical expression of Vandermonde inverse matrix, a new derivation process basedon Wronskian matrix and Lagrange interpolation polynomial basis is presented…”
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    MuA-SAR Fast Imaging Based on UCFFBP Algorithm with Multi-Level Regional Attention Strategy Autor Xu, Fanyun, Wang, Rufei, Huang, Yulin, Mao, Deqing, Yang, Jianyu, Zhang, Yongchao, Zhang, Yin

    ISSN: 2072-4292, 2072-4292
    Vydáno: Basel MDPI AG 01.11.2023
    Vydáno v Remote sensing (Basel, Switzerland) (01.11.2023)
    “…) algorithm is proposed. However, if the FFBP algorithm based on polar coordinates is directly applied to the MuA-SAR system, the interpolation in the recursive fusion process will bring the problem of redundant calculations…”
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    On the accurate computation of the Newton form of the Lagrange interpolant Autor Khiar, Y., Mainar, E., Royo-Amondarain, E., Rubio, B.

    ISSN: 1017-1398, 1572-9265
    Vydáno: New York Springer US 01.03.2025
    Vydáno v Numerical algorithms (01.03.2025)
    “…—of relevance when considering the Lagrange interpolation problem—together with an algorithm that allows to numerically compute it to high relative accuracy…”
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    Stoer-Bulirsch adaptive frequency sampling method for efficient analysis of frequency selective surfaces Autor Chen, J. Q., Chen, R. S., Liu, Z. W.

    ISSN: 0895-2477, 1098-2760
    Vydáno: Hoboken Wiley Subscription Services, Inc., A Wiley Company 01.03.2008
    “… On comparing with other sampling methods, the Stoer‐Bulirsch algorithm is a recursive tabular method and requires no matrix inversion…”
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    Time-variant displacement structure and interpolation problems Autor Sayed, A.H., Constantinescu, T., Kailath, T.

    ISSN: 0018-9286
    Vydáno: New York, NY IEEE 01.05.1994
    “…Derives a new recursive solution for a general time-variant interpolation problem of the Hermite-Fejer type, based on a fast algorithm for the recursive triangular factorization of time-variant structured matrices…”
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    Blind Adaptive Constrained Constant-Modulus Reduced-Rank Interference Suppression Algorithms Based on Interpolation and Switched Decimation Autor de Lamare, R C, Sampaio-Neto, R, Haardt, M

    ISSN: 1053-587X, 1941-0476
    Vydáno: New York, NY IEEE 01.02.2011
    “…) adaptive algorithms for interference suppression in wireless communications systems. The proposed scheme and algorithms are based on a two-stage processing framework…”
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    Polynomial-division-based algorithms for computing linear recurrence relations Autor Berthomieu, Jérémy, Faugère, Jean-Charles

    ISSN: 0747-7171, 1095-855X
    Vydáno: Elsevier Ltd 01.03.2022
    Vydáno v Journal of symbolic computation (01.03.2022)
    “… They come down to computing linear recurrence relations of a sequence with the Berlekamp–Massey algorithm. Likewise, sparse multivariate polynomial interpolation…”
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    Rational Interpolation: Jacobi’s Approach Reminiscence Autor Uteshev, Alexei, Baravy, Ivan, Kalinina, Elizaveta

    ISSN: 2073-8994, 2073-8994
    Vydáno: Basel MDPI AG 01.08.2021
    Vydáno v Symmetry (Basel) (01.08.2021)
    “…We treat the interpolation problem {f(xj)=yj}j=1N for polynomial and rational functions…”
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