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Accurate Solutions of Ill-Posed Problems in control theory
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Outgoing claims: the papers this work cites, builds on, or argues with.
inferredcites →https://doi.org/10.1007/978-1-4684-0068-7openalex-snapshot
Linear Multivariable Control: a Geometric Approach
inferredcites →https://doi.org/10.1007/bf01934915openalex-snapshot
The generalized singular value decomposition and the general (A-λB)-problem
inferredcites →https://doi.org/10.1016/0005-1098(82)90070-xopenalex-snapshot
Computation of zeros of linear multivariable systems
inferredcites →https://doi.org/10.1016/0024-3795(79)90035-1openalex-snapshot
The computation of Kronecker's canonical form of a singular pencil
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Computing stable eigendecompositions of matrices
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Computing stable eigendecompositions of matrix pencils
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Linear Differential Equations and Kronecker's Canonical Form
inferredcites →https://doi.org/10.1109/tac.1981.1102559openalex-snapshot
The generalized eigenstructure problem in linear system theory
inferredcites →https://doi.org/10.1109/tac.1984.1103451openalex-snapshot
Controllability, observability, and duality in singular systems
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RGSVD—AN Algorithm for Computing the Kronecker Structure and Reducing Subspaces of Singular $A - \lambda B$ Pencils
inferredcites →https://doi.org/10.1137/1015095openalex-snapshot
Error and Perturbation Bounds for Subspaces Associated with Certain Eigenvalue Problems
What points at this work
Incoming claims: where this work appears in other papers’ reference lists and arguments.
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Least-squares symmetric and skew-symmetric solutions of the generalized Sylvester matrix equation ∑i=1sAiXBi+∑j=1tCjYDj=E
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First order spectral perturbation theory of square singular matrix pencils
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Discussion on: ‘How to Decompose Semi-definite Discrete-Time Algebraic Riccati Equations’ by A. Hansson and P. Hagander
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Universidad Central de Venezuela
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The basics of developing numerical algorithms
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