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3 results on '"Kongyaksee, Rungpailin"'

1. Solving Systems of Nonhomogeneous Coupled Linear Matrix Differential Equations in Terms of Mittag-Leffler Matrix Functions.

Author

Kongyaksee, Rungpailin and Chansangiam, Pattrawut

Subjects
*LINEAR matrix inequalities, *KRONECKER products, *MATRICES (Mathematics), *MATHEMATICAL inequalities, *TENSOR products
Abstract

In this paper, we investigate systems of nonhomogeneous coupled linear matrix differential equations. Applying Kronecker products, the vector operator, and matrix convolution product, we obtain explicit formula of the general solution to this system in terms of matrix series concerning exponentials and Mittag-Leffler functions. [ABSTRACT FROM AUTHOR]

Published
2019

2. Solving Systems of Nonhomogeneous Coupled Linear Matrix Differential Equations in Terms of Mittag-Leffler Matrix Functions.

Author

Kongyaksee, Rungpailin and Chansangiam, Pattrawut

Subjects
*LINEAR matrix inequalities, *MATHEMATICAL inequalities, *DIFFERENTIAL equations, *MATHEMATICAL convolutions, *EXPONENTIAL functions
Abstract

In this paper, we investigate systems of nonhomogeneous coupled linear matrix differential equations. Applying Kronecker products, the vector operator, and matrix convolution product, we obtain explicit formula of the general solution to this system in terms of matrix series concerning exponentials and Mittag-Leffler functions. [ABSTRACT FROM AUTHOR]

Published
2019

3. Solving Systems of Nonhomogeneous Coupled Linear Matrix Differential Equations in Terms of Mittag-Leffler Matrix Functions.

Author

Kongyaksee, Rungpailin and Chansangiam, Pattrawut

Subjects
*LINEAR matrix inequalities, *MATHEMATICAL inequalities, *KRONECKER products, *MATRICES (Mathematics), *MATHEMATICAL models
Abstract

In this paper, we investigate systems of nonhomogeneous coupled linear matrix differential equations. Applying Kronecker products, the vector operator, and matrix convolution product, we obtain explicit formula of the general solution to this system in terms of matrix series concerning exponentials and Mittag-Leffler functions. [ABSTRACT FROM AUTHOR]

Published
2019

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