Results 221 to 230 of about 194,984,202 (237)
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Integral Equations and Operator Theory, 2000
The paper is a continuation of the study by \textit{D. Z. Arov} and \textit{H. Dym} [Integral Equations Oper. theory 29, No. 4, 373-454 (1997; Zbl 0902.30026)] (Part I), Part II ibid. 36, No. 1, 11-70 (2000; Zbl 0951.30029)]. The part I, Foundations, established a parametrization of the set of all solutions to the inverse monodromy for canonical ...
Arov, Damir Z., Dym, Harry
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The paper is a continuation of the study by \textit{D. Z. Arov} and \textit{H. Dym} [Integral Equations Oper. theory 29, No. 4, 373-454 (1997; Zbl 0902.30026)] (Part I), Part II ibid. 36, No. 1, 11-70 (2000; Zbl 0951.30029)]. The part I, Foundations, established a parametrization of the set of all solutions to the inverse monodromy for canonical ...
Arov, Damir Z., Dym, Harry
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International Journal of Systems Science, 2014
In this paper, the structure feature of the inverse of a multi-input/multi-output square transfer function matrix is explored. Instead of complicated advanced mathematical tools, we only use basic results of complex analysis in the analysing procedure.
Wei Zhang 0134 +3 more
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In this paper, the structure feature of the inverse of a multi-input/multi-output square transfer function matrix is explored. Instead of complicated advanced mathematical tools, we only use basic results of complex analysis in the analysing procedure.
Wei Zhang 0134 +3 more
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Integral Equations and Operator Theory, 2002
Inverse problems for canonical systems are studied in the special case when the input scattering matrix is a matrix-valued function in the Wiener class.
Arov, Damir Z., Dym, Harry
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Inverse problems for canonical systems are studied in the special case when the input scattering matrix is a matrix-valued function in the Wiener class.
Arov, Damir Z., Dym, Harry
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2001
In this paper we continue the development started in [EGL] of Hilbert modules over the algebra of r × r complex matrices, with the ultimate goal of obtaining a new proof of the Gohberg-Heinig inversion formula for positive definite block Toeplitz matrices. The approach was motivated by ideas from prediction theory as suggested in [GL].
Robert L. Ellis, Israel Gohberg
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In this paper we continue the development started in [EGL] of Hilbert modules over the algebra of r × r complex matrices, with the ultimate goal of obtaining a new proof of the Gohberg-Heinig inversion formula for positive definite block Toeplitz matrices. The approach was motivated by ideas from prediction theory as suggested in [GL].
Robert L. Ellis, Israel Gohberg
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Generalized Core-EP Inverse for Square Matrices
Computational and Applied Mathematics, 2023Jajati Keshari Sahoo +2 more
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Right Core Inverses of a Product and a Companion Matrix
Linear and Multilinear Algebra, 2021Jianlong Chen
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Nonnegative Moore-Penrose Inverse of Gram Matrices in an Indefinite Inner Product Space
Journal of Optimization Theory and Applications, 2009K C Sivakumar
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A Family of Iterative Methods for Computing Moore–Penrose Inverse of a Matrix
Linear Algebra and Its Applications, 2013Tiantian Qiao
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