An optimal approximation problem for a matrix equation
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Publication:3603606
DOI10.1080/00207160801971675zbMath1167.65020OpenAlexW2063955311MaRDI QIDQ3603606
Daniel L. Boley, Yuan-Bei Deng
Publication date: 18 February 2009
Published in: International Journal of Computer Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1080/00207160801971675
linear matrix equationquotient singular value decompositioncanonical correlation decompositionminimum Frobenius normoptimal approximation problem
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Cites Work
- Unnamed Item
- Singular value and generalized singular value decompositions and the solution of linear matrix equations
- The symmetric Procrustes problem
- Linear operator theory in engineering and science. Repr. of the 1971 orig., publ. by Holt, Rinehart \& Winston, Inc.
- The symmetric solution of the matrix equations \(AX+YA=C, AXA^ t+BYB^ t=C\), and \((A^ tXA, B^ tXB)=(C,D)\)
- Independence distribution preserving covariance structures for the multivariate linear model
- Perturbation analysis of the canonical correlations of matrix pairs
- On a variational formulation of the QSVD and the RSVD
- Nonnegative-definite and positive-definite solutions to the matrix equation \(\mathbb{A}\times\mathbb{A}^*=\mathbb{B}\) -- revisited
- Linear matrix equations from an inverse problem of vibration theory
- Nonnegative definite and positive definite solutions to the matrix equationAXA*=B
- A New Approach for Reduced Order Modeling of Mechanical Systems Using Vibration Measurements
- Matrix Analysis
- Towards a Generalized Singular Value Decomposition
- Hermitian and Nonnegative Definite Solutions of Linear Matrix Equations
- Method for determining minimum-order mass and stiffness matrices from modal test data
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