Search Results - Accelerated relaxed gradient-based iterative algorithm

Modified and accelerated relaxed gradient-based iterative algorithms for the complex conjugate and transpose matrix equations

Authors: Zhengge Huang Jingjing Cui

Source: Numerical Algorithms. 97:1955-2009

Modified and accelerated relaxed gradient-based iterative algorithms for the complex conjugate and transpose matrix equations.

Authors: Huang, Zhengge Cui, Jingjing

Source: Numerical Algorithms; Dec2024, Vol. 97 Issue 4, p1955-2009, 55p

Subject Terms: SYLVESTER matrix equations, MATRIX norms, COMPLEX matrices, TIME-varying systems, LINEAR systems

An accelerated gradient-based iterative algorithm for solving extended Sylvester–conjugate matrix equations

Authors: Mohamed A. Ramadan Ahmed M. E. Bayoumi

Source: Transactions of the Institute of Measurement and Control. 40:341-347

Subject Terms: 0209 industrial biotechnology, 02 engineering and technology, 0101 mathematics, 01 natural sciences

Access URL: https://dblp.uni-trier.de/db/journals/tinstmc/tinstmc40.html#BayoumiR18
https://journals.sagepub.com/doi/full/10.1177/0142331216658092
http://journals.sagepub.com/doi/pdf/10.1177/0142331216658092
https://doi.org/10.1177/0142331216658092

A relaxed gradient based iterative algorithm of the generalized Sylvester-conjugate matrix equation over centro-symmetric and centro-Hermitian matrices.

Authors: El-Shazly, Naglaa M Ramadan, Mohamed A El-Sharway, Marwa H

Source: Journal of Vibration & Control; Oct2023, Vol. 29 Issue 19/20, p4396-4412, 17p

Subject Terms: HERMITIAN forms, MATRICES (Mathematics), SYLVESTER matrix equations, EQUATIONS

Momentum acceleration-based gradient based iterative-like algorithms for the complex conjugate and transpose sylvester matrix equations.

Authors: Huang, Zhengge¹ (AUTHOR) ZhenggeHuang@163.com

Source: Numerical Algorithms. Jul2025, p1-58.

Relaxed gradient-based iterative solutions to coupled Sylvester-conjugate transpose matrix equations of two unknowns.

Authors: Bayoumi, Ahmed M. E.

Source: Engineering Computations; 2023, Vol. 40 Issue 9/10, p2776-2793, 18p

Subject Terms: SYLVESTER matrix equations, EQUATIONS, CONJUGATE gradient methods, SOCIAL impact, MATRICES (Mathematics)

Iterative algorithm to the generalized coupled Sylvester‐transpose matrix equations with application in robust and minimum norm observer design of linear systems.

Authors: Qi, Rui Song, Caiqin

Source: Optimal Control - Applications & Methods; Sep2024, Vol. 45 Issue 5, p2008-2026, 19p

Subject Terms: SYSTEMS theory, MATRIX norms, LINEAR equations, LINEAR systems, MATRIX functions

An accelerated gradient-based iterative algorithm for solving extended Sylvester–conjugate matrix equations.

Authors: Bayoumi, Ahmed M. E. Ramadan, Mohamed A.

Source: Transactions of the Institute of Measurement & Control; Jan2018, Vol. 40 Issue 1, p341-347, 7p

Subject Terms: SYLVESTER matrix equations, CONJUGATED systems, ITERATIVE methods (Mathematics), ALGORITHMS, ACCELERATION (Mechanics), STOCHASTIC convergence

An accelerated gradient based iterative algorithm for solving systems of coupled generalized Sylvester-transpose matrix equations.

Authors: Bayoumi, A. M. E. Ramadan, M. A. Ahmadabadi, M. Nili

Source: Journal of Linear & Topological Algebra; Spring2019, Vol. 8 Issue 2, p117-126, 10p

Subject Terms: SYLVESTER matrix equations, EQUATIONS, ALGORITHMS, MATRICES (Mathematics)

A shift-splitting hierarchical identification iterative algorithm for solving the matrix equation AX−X‾B=C.

Authors: Bayoumi, Ahmed M. E.

Source: Advances in Continuous & Discrete Models; 5/14/2025, Vol. 2025 Issue 1, p1-15, 15p

Subject Terms: ITERATIVE methods (Mathematics), NUMERICAL analysis, ALGEBRAIC equations

A shift‐splitting Jacobi‐gradient iterative algorithm for solving the matrix equation A풱−풱‾B=C.

Authors: Bayoumi, Ahmed M. E.

Source: Optimal Control - Applications & Methods; Jul2024, Vol. 45 Issue 4, p1593-1602, 10p

Subject Terms: ALGORITHMS, EQUATIONS, MATRICES (Mathematics), MATHEMATICS

Gradient-descent iterative algorithm for solving exact and weighted least-squares solutions of rectangular linear systems.

Authors: Tansri, Kanjanaporn Chansangiam, Pattrawut

Source: AIMS Mathematics; 2023, Vol. 8 Issue 5, p11781-11798, 18p

Subject Terms: ALGORITHMS, MATHEMATICAL optimization, LINEAR systems

A relaxed gradient based algorithm for solving sylvester equations.

Authors: Niu, Qiang Wang, Xiang Lu, Lin-Zhang

Source: Asian Journal of Control; May2011, Vol. 13 Issue 3, p461-464, 4p

Gradient-based iterative approach for solving constrained systems of linear matrix equations.

Authors: Shirilord, Akbar Dehghan, Mehdi

Source: Computational & Applied Mathematics; Jun2024, Vol. 43 Issue 4, p1-43, 43p

Subject Terms: SYLVESTER matrix equations, LINEAR equations, LINEAR systems, NEWTON-Raphson method, RICCATI equation, SYSTEM identification, GENERALIZED estimating equations, MARKOVIAN jump linear systems

Approximated least-squares solutions of a generalized Sylvester-transpose matrix equation via gradient-descent iterative algorithm.

Authors: Kittisopaporn, Adisorn Chansangiam, Pattrawut

Source: Advances in Difference Equations; 5/21/2021, Vol. 2021 Issue 1, p1-18, 18p

Subject Terms: SYLVESTER matrix equations, ALGORITHMS, EQUATIONS, MATRICES (Mathematics)

Application of a new accelerated algorithm to regression problems.

Authors: Dixit, Avinash Sahu, D. R. Singh, Amit Kumar et al.

Source: Soft Computing - A Fusion of Foundations, Methodologies & Applications; Jan2020, Vol. 24 Issue 2, p1539-1552, 14p

Subject Terms: NONLINEAR operators, HILBERT space, ALGORITHMS, NONLINEAR equations, NONEXPANSIVE mappings

Parametric Smith iterative algorithms for discrete Lyapunov matrix equations.

Authors: Wu, Ai-Guo Zhang, Ying Sun, Hui-Jie

Source: Journal of Industrial & Management Optimization; Nov2020, Vol. 16 Issue 6, p3047-3063, 17p

Subject Terms: ALGORITHMS, EQUATIONS, MATRICES (Mathematics)

Gradient-descent iterative algorithm for solving a class of linear matrix equations with applications to heat and Poisson equations.

Authors: Kittisopaporn, Adisorn Chansangiam, Pattrawut

Source: Advances in Difference Equations; 7/1/2020, Vol. 2020 Issue 1, p1-24, 24p

Subject Terms: HEAT equation, SYLVESTER matrix equations, LINEAR equations, POISSON'S equation, ALGORITHMS

A method with inertial extrapolation step for convex constrained monotone equations.

Authors: Ibrahim, Abdulkarim Hassan Kumam, Poom Abubakar, Auwal Bala et al.

Source: Journal of Inequalities & Applications; 12/6/2021, Vol. 2021 Issue 1, p1-25, 25p

Subject Terms: EXTRAPOLATION, NONLINEAR equations, EQUATIONS, ALGORITHMS, CONJUGATE gradient methods, CONSTRAINED optimization

Block-Iterative Fisher Scoring Algorithms for Maximum Penalized Likelihood Image Reconstruction in Emission Tomography.

Authors: Jun Ma Hudson, Malcolm

Source: IEEE Transactions on Medical Imaging; Aug2008, Vol. 27 Issue 8, p1130-1142, 13p, 3 Charts, 12 Graphs

Subject Terms: POSITRON emission tomography, MEDICAL radiography, ALGORITHMS, IMAGE reconstruction, SIMULATION methods & models