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Solution of Systems of Linear Algebraic Equations with Two-Dimensional λ-Matrices

Cybernetics and Systems Analysis, 2001
A finite-difference approach to the solution of systems of linear algebraic equations with two-dimensional λ-matrices of a special form is considered. Recursive relations are obtained for computing the elements of an arbitrary row of the matrix of a given system, and formulas are proposed for determination of solutions of the system.
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Conditionality of Linear Systems of Equation and Matrices Using Projective Geometric Algebra

2020
Linear systems of equations and their reliable solution is a key part of nearly all computational systems and in a solution of many engineering problems. Mostly, the estimation of the matrix conditionality is used for an assessment of the solvability of linear systems, which are important for interpolation, approximation, and solution of partial ...
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Tikhonov solutions of approximately given systems of linear algebraic equations under finite perturbations of their matrices

Computational Mathematics and Mathematical Physics, 2010
Summary: The properties of a mathematical programming problem that arises in finding a stable (in the sense of Tikhonov) solution to a system of linear algebraic equations with an approximately given augmented coefficient matrix are examined. Conditions are obtained that determine whether this problem can be reduced to the minimization of a smoothing ...
Volkov, V. V., Erokhin, V. I.
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Some connections between algebraic properties of pairs of matrices and 2D systems realization

2005
This paper is concerned with some properties of transfer functions in two variables which can be realized by classes of 2D systems characterized by pairs of state updating matrices which generate algebras with special structures. Two situations are mainly considered. The first deals with pairs of matrices which generate a solvable Lie algebra (i.e. are
E. Fornasini, G. Marchesini
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A Method for Solution of Systems of Linear Algebraic Equations with m-Dimensional @lambda;-Matrices

Cybernetics and Systems Analysis, 2002
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Theory and Experiment on Formation-Containment Control of Multiple Multirotor Unmanned Aerial Vehicle Systems

IEEE Transactions on Automation Science and Engineering, 2019
Formation-containment control problems for multiple multirotor unmanned aerial vehicle (UAV) systems with directed topologies are studied, where the states of leaders form desired formation and the states of followers converge to the convex hull spanned ...
Xiwang Dong   +4 more
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A matric approach to the stability of solutions of algebraic systems by arithmetic and analytic machines

Mathematics and Computers in Simulation, 1965
The stability of solutions of systems of algebraic equations on arithmetic machines by iterative or indirect methods and directly on analytic machines, is considered in this paper. The concept of an Explicit Operation Matrix is introduced which simplifies the analysis of stability of solutions.
Krishnamurthy, E. V., Honnell, P. M.
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A property of Hurwitz matrices in the regularization of a system of linear algebraic equations

USSR Computational Mathematics and Mathematical Physics, 1987
See the review in Zbl 0626.65028.
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ALGEBRA OF MATRICES IN THE MATLAB SYSTEM.

This article covers ways to enter matrices, arrays, and vectors in MATLAB. There is talk about actions to be performed on them.
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The operator algebra of almost Toeplitz matrices and the optimal control of large-scale systems

2009 American Control Conference, 2009
We propose a definition of almost Toeplitz matrices as matrices with off-diagonal decay that are close to begin Toeplitz in their center columns and decrease in Toeplitzness toward their first and last columns. We prove that such matrices form an operator algebra under matrix addition and multiplication.
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