Results 271 to 280 of about 3,920,725 (334)
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Inverse Order Rule for Weighted Generalized Inverse
SIAM Journal on Matrix Analysis and Applications, 1998The paper establishes some necessary and sufficient conditions for the inverse order rule of the weighted generalized inverse.
Yimin Wei, Wen-Yu Sun
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Dual core generalized inverse of third-order dual tensor based on the T-product
Computational and Applied Mathematics, 2022Haifeng Ma
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Generalized bilateral inverses
Journal of Computational and Applied Mathematics, 2023zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Ehsan Kheirandish, Abbas Salemi
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Solving generalized inverse eigenvalue problems via L-BFGS-B method
Inverse Problems in Science and Engineering, 2020The parameterized generalized inverse eigenvalue problems containing multiplicative and additive inverse eigenvalue problems appear in vibrating systems design, structural design, and inverse Sturm–Liouville problems.
Zeynab Dalvand, M. Hajarian
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Inverse Problems, 2022
In this work, we are interested in an inverse potential problem for a semilinear generalized fractional diffusion equation with a time-dependent principal part.
Wenjun Ma, Liang-Liang Sun
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In this work, we are interested in an inverse potential problem for a semilinear generalized fractional diffusion equation with a time-dependent principal part.
Wenjun Ma, Liang-Liang Sun
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ACM SIGAPL APL Quote Quad, 1976
Rao (1962) suggested a method for calculating a generalized inverse of an arbitrary matrix and used the method to represent a solution to the set of normal equations obtained in the theory of least squares. This method is similar to that used for calculating the regular inverse of a non-singular matrix (namely, the sweep-out method) developed by Gauss.
D. C. Lezotte, J. J. Hubert
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Rao (1962) suggested a method for calculating a generalized inverse of an arbitrary matrix and used the method to represent a solution to the set of normal equations obtained in the theory of least squares. This method is similar to that used for calculating the regular inverse of a non-singular matrix (namely, the sweep-out method) developed by Gauss.
D. C. Lezotte, J. J. Hubert
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Monotonicity and the Generalized Inverse
SIAM Journal on Applied Mathematics, 1972Necessary and sufficient conditions are given in order that a matrix A have a nonnegative generalized inverse $A^ + $. The concept of row-monotonicity is introduced and a characterization of row-monotone matrices is used to derive a necessary and sufficient condition on $A\geqq 0$ so that $A^ + \geqq 0$.
Berman, Abraham, Plemmons, Robert J.
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Model for Non-Gaussian Sea Clutter Amplitudes Using Generalized Inverse Gaussian Texture
IEEE Geoscience and Remote Sensing Letters, 2019In this letter, we focus on the statistical modeling of sea clutter amplitudes. Due to its non-Gaussian nature, the existing statistical models are sometimes difficult to represent well the heavy-tailed portion of amplitude distribution.
Jian Xue +3 more
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On generalized inverse transversals
Acta Mathematica Sinica, English Series, 2008zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Zhang, Ronghua, Wang, Shoufeng
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Journal of Mechanical Design, 2018
The paper initially reports about the properties of an expression of dual generalized inverse matrix currently available in the literature. It is demonstrated that such a matrix does not fulfill all the Penrose conditions.
E. Pennestrì, P. Valentini, D. de Falco
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The paper initially reports about the properties of an expression of dual generalized inverse matrix currently available in the literature. It is demonstrated that such a matrix does not fulfill all the Penrose conditions.
E. Pennestrì, P. Valentini, D. de Falco
semanticscholar +1 more source