Results 291 to 300 of about 815,798 (337)

On Riccati Matrix Differential Equations

Results in Mathematics, 1997
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Knobloch, H. W., Pohl, M.
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Matrix Stabilization Using Differential Equations

SIAM Journal on Numerical Analysis, 2017
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Guglielmi, N., LUBICH, CHRISTIAN
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Differential Equation for the Transfer Matrix

International Journal of Theoretical Physics, 2004
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Shelykh, I. A., Ivanov, V. K.
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Bundle bispectrality for matrix differential equations

Integral Equations and Operator Theory, 2001
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Sakhnovich, Alexander, Zubelli, Jorge P.
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Systems of Matrix Differential Equations for Surfaces

Journal of Mathematical Sciences, 2022
Necessary and sufficient conditions for the equivalence of surfaces under the action of a special pseudo-orthogonal group are established.
Muminov, K. K., Gafforov, R. A.
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Matrix Riccati Differential Equations

Journal of the Society for Industrial and Applied Mathematics, 1965
Chiellini [1] considered this system, and showed that knowledge of n solutions, not on the same (n 2) -flat, reduced the solution to quadratures (this generalizes (I)). In [2] it was shown that knowledge of k suitably independent solutions, 1 < k < n, reduces the solution to k quadratures and the solution of a matrix-vector linear homogeneous system of
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The Transfer Matrix of Differential-Algebraic Equations

Siberian Mathematical Journal, 2022
This paper is devoted to the study of the transfer function of linear differential-algebraic equations. The author considers the system \[ \begin{aligned} A\frac{d}{dt} x(t) + Bx(t)+ Uu(t)=&0,\quad t\in T=[0,\infty) \\ y(t)=Cx&(t), \end{aligned}\tag{1} \] with some known real \(n \times n\) matrices \(A\) and \(B\), such that \(\mathrm{det} A = 0\), an
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Matrix Differential Equations and Kronecker Products

SIAM Journal on Applied Mathematics, 1973
The general solution is derived for a linear matrix differential equation of which the well-known equation $dX / dt = AX + XB$ is the simplest case. The method used relies on Kronecker matrix products, and some related results and extensions are also given.
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Constrained Graph Partitioning via Matrix Differential Equations

SIAM Journal on Matrix Analysis and Applications, 2019
Summary: A novel algorithmic approach is presented for the problem of partitioning a connected undirected weighted graph under constraints such as cardinality or membership requirements or must-link and cannot-link constraints. Such constrained problems can be NP-hard combinatorial optimization problems.
Andreotti E., Edelmann D., Guglielmi N., Lubich C.   +3 more
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