A Theoretical and Numerical Study of Complex and Coupled Forms of Sylvester Matrix Equations using Iterative Algorithms

Ahmed Mohamed Elsayed Bayoumi;

Abstract


The use of iterative algorithms is an important area of research in numerical analysis for introducing a theoretical and numerical studies of different forms of matrix equations. Iterative algorithms for solving complex matrix equation have attracted muc


Other data

Title A Theoretical and Numerical Study of Complex and Coupled Forms of Sylvester Matrix Equations using Iterative Algorithms
Other Titles دراسة نظرية وعددية لمعادلات سيلفستر المصفوفية في صورها المركبة والمرتبطة باستخدام خوارزميات تكرارية
Authors Ahmed Mohamed Elsayed Bayoumi
Keywords A Theoretical and Numerical Study of Complex and Coupled Forms of Sylvester Matrix Equations using Iterative Algorithms
Issue Date 2014
Description 
The use of iterative algorithms is an important area of research in numerical analysis for introducing a theoretical and numerical studies of different forms of matrix equations. Iterative algorithms for solving complex matrix equation have attracted muc

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