The Upper Bound for GMRES on Normal Tridiagonal Toeplitz Linear System
The Generalized Minimal Residual method (GMRES) is often used to solve a large and sparse system Ax = b. This paper establishes error bound for residuals of GMRES on solving an N × N normal tridiagonal Toeplitz linear system.
R. Doostaki∗, A. Hadian, S. Azizi
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Statistical estimation of EIT electrode contact impedance using magic Toeplitz matrix. [PDF]
Demidenko E +4 more
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Confidential communication scheme based on uncertainty of underwater noisy channels
Aiming at the influence of the uncertainty of underwater noise on information transmission and the security problem of the communication over noisy channels,a confidential communication scheme based on the uncertainty of underwater noisy channels was ...
Ming XU, Fang CHEN
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A reduced basis decomposition approach to efficient data collection in pairwise comparison studies. [PDF]
Jiang J, Marsh J, Seymour R.
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An Improved Two-Stage RARE Algorithm for Mixed Far-Field and Near-Field Source Localization Under Unknown Mutual Coupling with the Uniform Linear Sensor Array. [PDF]
Chen K, Deng K, Zhang J.
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MIMO radar DOA element position error correction method based on overlapping reference element matrix reconstruction. [PDF]
Tian F, Wei T, Fu W, Wang S.
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Toeplitz and Hankel determinants of logarithmic coefficients for <i>r</i>-valent <i>q</i>-starlike and <i>r</i>-valent <i>q</i>-convex functions. [PDF]
Sabir PO, Ali AA.
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Matrix convexity and unitary power dilations of Toeplitz-contractive operator tuples. [PDF]
Farenick D.
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Measurement-Induced Symmetry Restoration and Quantum Mpemba Effect. [PDF]
Di Giulio G, Turkeshi X, Murciano S.
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