A study of inverse problems based on two kinds of special matrix equations in Euclidean space
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Publication:895957
DOI10.1155/2014/392467zbMath1327.15032OpenAlexW2050376119WikidataQ59050884 ScholiaQ59050884MaRDI QIDQ895957
Rui Huang, Hui Li, Ruihe Wang, Xiao Dong Wu
Publication date: 11 December 2015
Published in: Algebra (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1155/2014/392467
Matrix equations and identities (15A24) Positive matrices and their generalizations; cones of matrices (15B48)
Cites Work
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- Polynomial identities for matrices symmetric with respect to the symplectic involution.
- Least squares solutions with special structure to the linear matrix equation \(AXB = C\)
- Particular formulae for the Moore--Penrose inverse of a columnwise partitioned matrix
- Analytical development of disturbed matrix eigenvalue problem applied to mixed convection stability analysis in Darcy media
- Cases where the Penrose limit theorem does not hold
- Non-skew symmetric orthogonal matrices with constant diagonals
- Convergence of semidiscrete approximations to optimal control problems in Hilbert spaces: A counterexample
- L. S. Penrose's limit theorem: proof of some special cases.
- On the Moore-Penrose generalized inverse matrix
- Some generalized forms of least squares \(g\)-inverse, minimum norm \(g\)- inverse, and Moore-Penrose inverse matrices
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